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    <div class="usecase-title">Ideal Green Roof Locations: Melbourne</div><div class="usecase-authors"><b>Authored by: </b> Ryan Waites, Hannah Smith</div>
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    <div class="usecase-duration"><b>Duration:</b> 120 mins</div><div class="usecase-level-skill">
        <div class="usecase-level"><b>Level: </b>Beginner</div>
        <div class="usecase-skill"><b>Pre-requisite Skills: </b>Python</div>
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    <div class="usecase-section-header">Scenario</div>
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    <h4 id="1. As a city planner, I want to identify the locations which could most benefit from retrofitting with a green roof.">1. As a city planner, I want to identify the locations which could most benefit from retrofitting with a green roof.<a class="anchor-link" href="1. As a city planner, I want to identify the locations which could most benefit from retrofitting with a green roof.">&#182;</a></h4><h4 id="2. As a building manager or owner of a residence, I want to visualise the potential of retrofitting my building for energy efficiency and greening.">2. As a building manager or owner of a residence, I want to visualise the potential of retrofitting my building for energy efficiency and greening.<a class="anchor-link" href="2. As a building manager or owner of a residence, I want to visualise the potential of retrofitting my building for energy efficiency and greening.">&#182;</a></h4>
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    <div class="usecase-section-header">Learning objectives</div>
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    <p>At the end of this use case you will:</p>
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    <li>work with spatial databases using Geopandas</li>
    <li>visualise spatial data on an interactive map</li>
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    <div class="usecase-section-header">Why the interest in green roofs?</div>
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<h3 id="What-is-a-green-roof?"><strong>What is a green roof?</strong><a class="anchor-link" href="#What-is-a-green-roof?">&#182;</a></h3><p>Green roofs are rooftops systems with plants in a growing medium, which are usually irrigated in drier climates. They can be:</p>
<ul>
<li><em>Extensive</em>: growing in a shallower medium, generally low growing plants like succulents or grasses</li>
<li><em>Intensive</em>: growing in a deeper medium, with taller vegetation including shrubs or trees</li>
<li><em>Semi-intensive</em>: partway between</li>
</ul>
<p>In Melbourne's climate even extensive green roofs may need to be irrigated.</p>
<h3 id="How-is-this-relevant-to-Melbourne?"><strong>How is this relevant to Melbourne?</strong><a class="anchor-link" href="#How-is-this-relevant-to-Melbourne?">&#182;</a></h3><p>Roofs make up about 23% of the total space in the City of Melbourne <a href="#fn-1">[1]</a>, and over 90% of rooftops which are suitable for extensive roofs are also suitable for intensive. Therefore, there is a significant potential for green roofs to contribute to the urban forest target the council has set for 2040 <a href="#fn-2">[2]</a>.</p>
<p>Building turnover in the centre of Melbourne is slow, therefore the best approach is to identify retrofitting opportunities in the suitable existing buildings <a href="#fn-2">[2]</a>.</p>
<p>Urban areas with an elevated temperature relative to the rural surroundings is known as the urban heat island (UHI) effect <a href="#fn-3">[3]</a>. It can refer to both the urban surface temperatures on roads, footpaths, and building envelopes as well as the ambient temperature. There is evidence of the UHI in Melbourne with an average annual intensity of approximately 1.5 degrees Celcius <a href="#fn-4">[4]</a>.</p>
<p>The UHI threatens the economy by reducing productivity, increases the need for cooling and thus impacts energy consumption, and is associated with poorer air quality and a number of health risks <a href="#fn-5">[5]</a>. In Melbourne, simulations of thermal environments for residential buildings indicate that doubling the amount of vegetation is estimated to reduce heat-related deaths by 5-28%. <a href="#fn-6">[6]</a>.</p>
<h3 id="What-are-the-benefits-of-green-roofs?"><strong>What are the benefits of green roofs?</strong><a class="anchor-link" href="#What-are-the-benefits-of-green-roofs?">&#182;</a></h3><p>Green roofs and walls mitigate the UHI by providing shade which blocks solar radiation from reaching urban surfaces, and by the vegetation absorbing and dissipating the radiation. This provices energy savings to the building owner, as well as cooling and comfort to the building users. For private busineses, this can improve productivity due to the improved interior comfort, and due to the psychological benefits of viewing vegetation <a href="#fn-7">[7]</a>.</p>
<p>In Melbourne, extensive green roofs were shown to reduce building energy use by 28% in summer <a href="#fn-7">[7]</a>. Urban vegetation also increases urban ecology and biodiversity and provides amentity to the people using the urban spaces <a href="#fn-8">[8]</a>. Green roofs make buildings cooler in summer and warmer in winter, provide barriers against noise pollution by reflecting sound as well as produce oxygen whilst capturing CO2 and other pollutants <a href="#fn-9">[9]</a>. Ideally, trees should be used in combination with grasses, shrubs and planters for the optimum cooling effect <a href="#fn-10">[10]</a>, and it is more effective to use multiple UHI mitigation strategies at the same time (cool materials, green roofs, green walls, and urban greenery) <a href="#fn-4">[4]</a>.</p>
<p>In addition, green roofs are an effective and sustainable tool to assist with the management of stormwater quality and quantity. The rainwater is initially stored in the soil and then the vegetation, often reducing peak runoff and volume in contrast to conventional roofs. A study conducted in the highly urbanized city of Seoul, South Korea, found the green roof to have an average runoff retention ranging from 10% to 60% <a href="#fn-11">[11]</a> whilst a study simulating Melbournes rainfall patterns, commonly frequent and small, found they had the potential to retain up to 90% each rainfall <a href="#fn-12">[12]</a>. These effects, in combination with the delaying of runoff, can greatly reduce the chances of flash flooding in highly urbanized areas and the load on urban drainage <a href="#fn-13">[13]</a>.</p>

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    <div class="usecase-section-header">Relevant datasets</div>
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<h3 id="The-Rooftop-Project"><strong>The Rooftop Project</strong><a class="anchor-link" href="#The-Rooftop-Project">&#182;</a></h3><p>This dataset uses a spatial multi-criteria analysis to classify buildings based on the possibility of adapting their rooftops for either intensive or extensive greenroofs. The buildings are located in the City of Melbourne.</p>
<ul>
<li><a href="https://data.melbourne.vic.gov.au/Environment/Rooftops-with-environmental-retrofitting-opportuni/3927-sgfc">Rooftop datasets</a></li>
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<h3 id="Building-Energy-Consumption"><strong>Building Energy Consumption</strong><a class="anchor-link" href="#Building-Energy-Consumption">&#182;</a></h3><p>This dataset outlines a model of energy consumption in megawatt hours in the City of Melbourne based on building attributes (age, floor area, etc) and is presented at property level scale. This model was developed by the CSIRO based on a baseline from 2011 to compare a potential reduction in energy consumption available in retrofitting is done. This retrofitting could be done demand-side (improving energy efficiency) or supply-side (by generating electricity on-site). The supply side considered roof size for placement of solar panels, but only considered 10% of that space to be potentially available for solar panels. The &quot;business as usual&quot; projections are property-level, but the retrofit scenario only is at block level due to privacy reasons.</p>
<ul>
<li><a href="https://data.melbourne.vic.gov.au/Environment/Property-level-energy-consumption-modelled-on-buil/fyes-zqbt">Property level energy consumption - business as usual</a></li>
<li><a href="https://data.melbourne.vic.gov.au/Environment/Block-level-energy-consumption-modelled-on-buildin/pyua-izk6">Block level energy consumption - model for 2026</a></li>
</ul>
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<h3 id="Urban-Heat-and-Heat-Vulnerability-Index-(HVI)"><strong>Urban Heat and Heat Vulnerability Index (HVI)</strong><a class="anchor-link" href="#Urban-Heat-and-Heat-Vulnerability-Index-(HVI)">&#182;</a></h3><p>These datasets come from the Cooling and Greening Melbourne Interactive map made available by the state government. The urban heat dataset shows how many degrees Celsius the average temperature is above the baseline, when measuring within urban parts of a boundary area and using a non-urban baseline. The HVI refers to how vulnerable specific populations are to extreme heat events as indicated by heat exposure, sensitivity to heat, and adaptive capability.</p>
<ul>
<li><a href="https://www.planning.vic.gov.au/policy-and-strategy/planning-for-melbourne/plan-melbourne/cooling-greening-melbourne/cooling-and-greening-melbourne-interactive-map">Access the Cooling and Greening Melbourne Interactive Map to download the data</a></li>
</ul>
<hr />
<p>The rooftop and urban heat/HVI datasets are not accessible via the Socrata API, they need to be downloaded from the links above onto your local machine. Please note that the Urban Heat and HVI datasets are only downloadable over a mixed security connection which will be automatically blocked by any Chromium browser.</p>

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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># For importing from the Socrata API</span>
<span class="kn">import</span> <span class="nn">os</span>
<span class="kn">from</span> <span class="nn">sodapy</span> <span class="kn">import</span> <span class="n">Socrata</span>

<span class="c1"># Working with the data</span>
<span class="kn">import</span> <span class="nn">pandas</span> <span class="k">as</span> <span class="nn">pd</span>
<span class="kn">import</span> <span class="nn">geopandas</span> <span class="k">as</span> <span class="nn">gpd</span>
<span class="kn">from</span> <span class="nn">shapely.geometry</span> <span class="kn">import</span> <span class="n">Polygon</span>
<span class="kn">from</span> <span class="nn">sklearn.preprocessing</span> <span class="kn">import</span> <span class="n">LabelEncoder</span>
<span class="kn">import</span> <span class="nn">json</span>

<span class="c1"># Visualisation</span>
<span class="kn">import</span> <span class="nn">matplotlib.pylab</span> <span class="k">as</span> <span class="nn">plt</span>
<span class="kn">import</span> <span class="nn">folium</span>
<span class="kn">from</span> <span class="nn">folium</span> <span class="kn">import</span> <span class="n">plugins</span>
<span class="kn">import</span> <span class="nn">seaborn</span> <span class="k">as</span> <span class="nn">sns</span>
<span class="kn">import</span> <span class="nn">branca.colormap</span> <span class="k">as</span> <span class="nn">cm</span>

<span class="o">%</span><span class="k">matplotlib</span> inline
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    <div class="usecase-section-header">Accessing and loading the datasets</div>
<p><strong>Loading the energy consumption datasets</strong></p>
<p>The building energy consumption datasets are available by SODA API, available in the 'Export' tab at the website linked above. Since for this analysis the 2026 business as usual data will act as a baseline, it will be referred to as the baseline data.</p>

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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Importing using Socrata Open Data API using an anonymous app token</span>

<span class="n">apptoken</span> <span class="o">=</span> <span class="n">os</span><span class="o">.</span><span class="n">environ</span><span class="o">.</span><span class="n">get</span><span class="p">(</span><span class="s2">&quot;SODAPY_APPTOKEN&quot;</span><span class="p">)</span>
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<pre>WARNING:root:Requests made without an app_token will be subject to strict throttling limits.
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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Import the datasets from the API endpoint and store as GeoPandas dataframes</span>

<span class="n">baseline_dataset_id</span> <span class="o">=</span> <span class="s2">&quot;c5s6-vs5p&quot;</span>

<span class="n">baseline_df</span> <span class="o">=</span> <span class="n">gpd</span><span class="o">.</span><span class="n">GeoDataFrame</span><span class="o">.</span><span class="n">from_dict</span><span class="p">(</span>
    <span class="n">client</span><span class="o">.</span><span class="n">get</span><span class="p">(</span><span class="n">baseline_dataset_id</span><span class="p">,</span>
        <span class="c1"># using SQL-like query to select only the columns we need</span>
        <span class="n">select</span><span class="o">=</span><span class="s2">&quot;the_geom, property_id, total_2026, floor_area&quot;</span><span class="p">,</span>
        <span class="c1"># if you don&#39;t specify a limit the dataset will be throttled to 1000 entries</span>
        <span class="n">limit</span><span class="o">=</span><span class="mi">15000</span><span class="p">))</span>


<span class="n">model_dataset_id</span> <span class="o">=</span> <span class="s2">&quot;qucn-di27&quot;</span>

<span class="n">model_df</span> <span class="o">=</span> <span class="n">gpd</span><span class="o">.</span><span class="n">GeoDataFrame</span><span class="o">.</span><span class="n">from_dict</span><span class="p">(</span>
    <span class="c1"># This dataset has fewer than 1000 entries, so we don&#39;t need a limit</span>
    <span class="n">client</span><span class="o">.</span><span class="n">get</span><span class="p">(</span><span class="n">model_dataset_id</span><span class="p">))</span>
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<p>When downloaded from the API endpoint, these two datasets have their shapefiles stored as nested lists within a dictionary. To manipulate these datasets in Geopandas, we will need to convert these entries into a polygon.</p>
<p>Geopandas geometry columns are typically named 'geometry', so we will also rename the column. This avoids having to specify the column name when passing the shapefiles to Geopandas methods.</p>

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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Methods for preparing the energy consumption datasets</span>

<span class="k">def</span> <span class="nf">get_coords</span><span class="p">(</span><span class="n">row</span><span class="p">):</span>
    <span class="sd">&quot;&quot;&quot;</span>
<span class="sd">    Converts the geometry column entries of the datafile row into shapely polygons.</span>
<span class="sd">    row: a single row entry for a dataframe</span>
<span class="sd">    &quot;&quot;&quot;</span>

    <span class="n">row</span><span class="p">[</span><span class="s2">&quot;geometry&quot;</span><span class="p">]</span> <span class="o">=</span> <span class="n">Polygon</span><span class="p">(</span><span class="n">row</span><span class="p">[</span><span class="s1">&#39;geometry&#39;</span><span class="p">][</span><span class="s1">&#39;coordinates&#39;</span><span class="p">][</span><span class="mi">0</span><span class="p">][</span><span class="mi">0</span><span class="p">])</span>

    <span class="k">return</span> <span class="n">row</span>


<span class="k">def</span> <span class="nf">prepare_dataset</span><span class="p">(</span><span class="n">dataframe</span><span class="p">,</span> <span class="n">baseline</span><span class="o">=</span><span class="kc">False</span><span class="p">):</span>
    <span class="sd">&quot;&quot;&quot;</span>
<span class="sd">    Converts the downloaded energy consumption dataset contained in &#39;dataframe&#39; into a usable Geopandas format</span>
<span class="sd">    using the 4326 coordinate system.</span>

<span class="sd">    Since we need different columns from each dataset, the bool &#39;baseline&#39; will ensure the right columns are</span>
<span class="sd">    taken from each dataset.</span>

<span class="sd">    dataframe: a Pandas dataframe</span>
<span class="sd">    baseline: a bool indicating if this is the baseline or the model data</span>
<span class="sd">    &quot;&quot;&quot;</span>

    <span class="c1"># Rename the column to be recognisable to geopandas</span>
    <span class="n">new_dataframe</span> <span class="o">=</span> <span class="n">dataframe</span><span class="o">.</span><span class="n">rename</span><span class="p">(</span><span class="n">columns</span><span class="o">=</span><span class="p">{</span><span class="s2">&quot;the_geom&quot;</span> <span class="p">:</span> <span class="s2">&quot;geometry&quot;</span><span class="p">})</span>

    <span class="c1"># Apply the get_coords method to each row</span>
    <span class="n">new_dataframe</span><span class="o">.</span><span class="n">apply</span><span class="p">(</span><span class="n">get_coords</span><span class="p">,</span> <span class="n">axis</span><span class="o">=</span><span class="mi">1</span><span class="p">)</span>

    <span class="c1"># The dataset also needs to have object datatypes converted to numeric data</span>
    <span class="k">if</span> <span class="n">baseline</span> <span class="ow">is</span> <span class="kc">True</span><span class="p">:</span>
        <span class="n">new_dataframe</span><span class="p">[</span><span class="s2">&quot;total_2026&quot;</span><span class="p">]</span> <span class="o">=</span> <span class="n">pd</span><span class="o">.</span><span class="n">to_numeric</span><span class="p">(</span><span class="n">new_dataframe</span><span class="p">[</span><span class="s1">&#39;total_2026&#39;</span><span class="p">],</span> <span class="n">errors</span> <span class="o">=</span> <span class="s1">&#39;coerce&#39;</span><span class="p">)</span>
        <span class="n">new_dataframe</span><span class="p">[</span><span class="s2">&quot;floor_area&quot;</span><span class="p">]</span> <span class="o">=</span> <span class="n">pd</span><span class="o">.</span><span class="n">to_numeric</span><span class="p">(</span><span class="n">new_dataframe</span><span class="p">[</span><span class="s1">&#39;floor_area&#39;</span><span class="p">],</span> <span class="n">errors</span> <span class="o">=</span> <span class="s1">&#39;coerce&#39;</span><span class="p">)</span>
    <span class="k">if</span> <span class="n">baseline</span> <span class="ow">is</span> <span class="kc">False</span><span class="p">:</span>
        <span class="n">new_dataframe</span><span class="p">[</span><span class="s2">&quot;total&quot;</span><span class="p">]</span> <span class="o">=</span> <span class="n">pd</span><span class="o">.</span><span class="n">to_numeric</span><span class="p">(</span><span class="n">new_dataframe</span><span class="p">[</span><span class="s1">&#39;total&#39;</span><span class="p">],</span> <span class="n">errors</span> <span class="o">=</span> <span class="s1">&#39;coerce&#39;</span><span class="p">)</span>

    <span class="k">return</span> <span class="n">gpd</span><span class="o">.</span><span class="n">GeoDataFrame</span><span class="p">(</span><span class="n">new_dataframe</span><span class="p">,</span><span class="n">geometry</span><span class="o">=</span><span class="s1">&#39;geometry&#39;</span><span class="p">,</span> <span class="n">crs</span><span class="o">=</span><span class="mi">4326</span><span class="p">)</span>
</code></pre></figure>
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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Preapring the energy consumption datasets</span>

<span class="n">model_gdf</span> <span class="o">=</span> <span class="n">prepare_dataset</span><span class="p">(</span><span class="n">model_df</span><span class="p">,)</span>
<span class="n">baseline_gdf</span> <span class="o">=</span> <span class="n">prepare_dataset</span><span class="p">(</span><span class="n">baseline_df</span><span class="p">,</span> <span class="n">baseline</span><span class="o">=</span><span class="kc">True</span><span class="p">)</span>
</code></pre></figure>
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<p><strong>Loading the rooftop datasets</strong></p>
<p>Although the rooftop dataset is available as a zip over the API, this will not unpack to a shapefile. The shapefile data is only available by navigating to the link in the <a href="#relevant-datasets">Relevant Datasets</a> section and downloading the zipped file from there directly.</p>

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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Extensive green roof dataset</span>
<span class="n">rooftop_ext_df</span> <span class="o">=</span> <span class="n">gpd</span><span class="o">.</span><span class="n">read_file</span><span class="p">(</span><span class="s2">&quot;./rooftop_project/mga55_gda94_green_roof_extensive.shp&quot;</span><span class="p">)</span>

<span class="c1"># Intensive green roof dataset</span>
<span class="n">rooftop_int_df</span> <span class="o">=</span> <span class="n">gpd</span><span class="o">.</span><span class="n">read_file</span><span class="p">(</span><span class="s2">&quot;./rooftop_project/mga55_gda94_green_roof_intensive.shp&quot;</span><span class="p">)</span>

<span class="c1"># Solar roof dataset</span>
<span class="n">rooftop_solar</span> <span class="o">=</span> <span class="n">gpd</span><span class="o">.</span><span class="n">read_file</span><span class="p">(</span><span class="s2">&quot;./rooftop_project/mga55_gda95_green_roof_solar.shp&quot;</span><span class="p">)</span>

<span class="c1"># Cool roof dataset</span>
<span class="n">rooftop_cool</span> <span class="o">=</span> <span class="n">gpd</span><span class="o">.</span><span class="n">read_file</span><span class="p">(</span><span class="s2">&quot;./rooftop_project/mga55_gda94_green_roof_cool.shp&quot;</span><span class="p">)</span>
</code></pre></figure>
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<p><strong>Loading from the Cooling and Greening map</strong></p>
<p>The urban heat dataset and the HVI dataset are downloaded by searching on the interactive map, which only allows downloading 1000 results at once. Four files are required to capture the entire area of the City of Melbourne.</p>
<p>Since the result selection on the interactive map is done with a rectangular selection, some of the data in the urban heat and HVI shape files will be irrelevant, so a shapefile of the City of Melbourne local government area (LGA) will be imported to trim the data to the correct areas.</p>

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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Heat vulnerability index dataset</span>
<span class="n">hvi_df</span> <span class="o">=</span> <span class="n">gpd</span><span class="o">.</span><span class="n">read_file</span><span class="p">(</span><span class="s2">&quot;./urban_heat/Heat Vulnerability Index (2018)(SA1).shp&quot;</span><span class="p">)</span>

<span class="c1"># The urban heat dataset</span>
<span class="n">df_part1</span> <span class="o">=</span> <span class="n">gpd</span><span class="o">.</span><span class="n">read_file</span><span class="p">(</span><span class="s2">&quot;./urban_heat/Urban Heat (2018)(MB).shp&quot;</span><span class="p">)</span>
<span class="n">df_part2</span> <span class="o">=</span> <span class="n">gpd</span><span class="o">.</span><span class="n">read_file</span><span class="p">(</span><span class="s2">&quot;./urban_heat/Urban Heat (2018)(MB)2.shp&quot;</span><span class="p">)</span>
<span class="n">df_part3</span> <span class="o">=</span> <span class="n">gpd</span><span class="o">.</span><span class="n">read_file</span><span class="p">(</span><span class="s2">&quot;./urban_heat/Urban Heat (2018)(MB)3.shp&quot;</span><span class="p">)</span>
<span class="n">df_part4</span> <span class="o">=</span> <span class="n">gpd</span><span class="o">.</span><span class="n">read_file</span><span class="p">(</span><span class="s2">&quot;./urban_heat/Urban Heat (2018)(MB)4.shp&quot;</span><span class="p">)</span>
<span class="c1"># Collating the three files</span>
<span class="n">urbanheat_df</span> <span class="o">=</span> <span class="n">pd</span><span class="o">.</span><span class="n">concat</span><span class="p">([</span><span class="n">df_part1</span><span class="p">,</span> <span class="n">df_part2</span><span class="p">,</span> <span class="n">df_part3</span><span class="p">,</span> <span class="n">df_part4</span><span class="p">])</span><span class="o">.</span><span class="n">drop_duplicates</span><span class="p">()</span>

<span class="c1"># The City of Melbourne LGA file</span>
<span class="n">LGA_shape</span> <span class="o">=</span> <span class="n">gpd</span><span class="o">.</span><span class="n">read_file</span><span class="p">(</span><span class="s2">&quot;./urban_heat/Local Government Area Solid.shp&quot;</span><span class="p">)</span>
</code></pre></figure>
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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Converting the datasets to the same coordinate system</span>
<span class="n">rooftop_ext_gdf</span> <span class="o">=</span> <span class="n">rooftop_ext_df</span><span class="o">.</span><span class="n">to_crs</span><span class="p">(</span><span class="n">epsg</span><span class="o">=</span><span class="mi">4326</span><span class="p">)</span>
<span class="n">rooftop_int_gdf</span> <span class="o">=</span> <span class="n">rooftop_int_df</span><span class="o">.</span><span class="n">to_crs</span><span class="p">(</span><span class="n">epsg</span><span class="o">=</span><span class="mi">4326</span><span class="p">)</span>
<span class="n">rooftop_solar_gdf</span> <span class="o">=</span> <span class="n">rooftop_solar</span><span class="o">.</span><span class="n">to_crs</span><span class="p">(</span><span class="n">epsg</span><span class="o">=</span><span class="mi">4326</span><span class="p">)</span>
<span class="n">rooftop_cool_gdf</span> <span class="o">=</span> <span class="n">rooftop_cool</span><span class="o">.</span><span class="n">to_crs</span><span class="p">(</span><span class="n">epsg</span><span class="o">=</span><span class="mi">4326</span><span class="p">)</span>
<span class="n">hvi_gdf</span> <span class="o">=</span> <span class="n">hvi_df</span><span class="o">.</span><span class="n">to_crs</span><span class="p">(</span><span class="n">epsg</span><span class="o">=</span><span class="mi">4326</span><span class="p">)</span>
<span class="n">urbanheat_gdf</span> <span class="o">=</span> <span class="n">urbanheat_df</span><span class="o">.</span><span class="n">to_crs</span><span class="p">(</span><span class="n">epsg</span><span class="o">=</span><span class="mi">4326</span><span class="p">)</span>
<span class="n">LGA_shape_gdf</span> <span class="o">=</span> <span class="n">LGA_shape</span><span class="o">.</span><span class="n">to_crs</span><span class="p">(</span><span class="n">epsg</span><span class="o">=</span><span class="mi">4326</span><span class="p">)</span>
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    <div class="usecase-section-header">Filtering the data</div>
<p>This use case seeks to find which buildings in Melbourne City could most benefit from installing either an intensive or extensive green roof.</p>
<p><strong>Filtering for the most suitable roofs</strong></p>
<p>First, let's narrow down the green rooftop datasets to filter out any properties that aren't suitable. The <code>RATING</code> column uses categorical data, which can be encoded as numerical data to make it easier to work with. This converts the system from &quot;Excellent&quot; to &quot;Very Poor&quot; into 0-4.</p>

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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Converting categorical ratings to numerical form</span>

<span class="n">le</span> <span class="o">=</span> <span class="n">LabelEncoder</span><span class="p">()</span>

<span class="k">def</span> <span class="nf">label_encoded</span><span class="p">(</span><span class="n">column</span><span class="p">):</span>
    <span class="c1"># Encodes the data for the given column with labels between 0 and n_classes-1</span>
    <span class="n">le</span><span class="o">.</span><span class="n">fit</span><span class="p">(</span><span class="n">column</span><span class="p">)</span>
    <span class="k">return</span> <span class="n">le</span><span class="o">.</span><span class="n">transform</span><span class="p">(</span><span class="n">column</span><span class="p">)</span>

<span class="c1"># Converting the columns in the dataset</span>
<span class="c1"># We don&#39;t need to make a copy of the data since this process is reversible using the .inverse_tranform method</span>
<span class="n">rooftop_ext_gdf</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">]</span> <span class="o">=</span> <span class="n">label_encoded</span><span class="p">(</span><span class="n">rooftop_ext_gdf</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">])</span>
<span class="n">rooftop_int_gdf</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">]</span> <span class="o">=</span> <span class="n">label_encoded</span><span class="p">(</span><span class="n">rooftop_int_gdf</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">])</span>
<span class="n">rooftop_solar_gdf</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">]</span> <span class="o">=</span> <span class="n">label_encoded</span><span class="p">(</span><span class="n">rooftop_solar_gdf</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">])</span>
<span class="n">rooftop_cool_gdf</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">]</span> <span class="o">=</span> <span class="n">label_encoded</span><span class="p">(</span><span class="n">rooftop_cool_gdf</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">])</span>
</code></pre></figure>
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<p>We need to visualise the spread of data across the rating categories to know how to filter. Below are bar charts which function as histograms showing the counts of each rating (ranging from &quot;Very Poor&quot; up to &quot;Excellent&quot;) for both the intensive and extensive datasets.</p>
<p>Predicatably, the overall suitability for the intensive dataset is lower as this type of green roof requires more things, like suitability for irrigation.</p>

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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Styling for the plot</span>
<span class="n">sns</span><span class="o">.</span><span class="n">set_theme</span><span class="p">(</span><span class="n">style</span><span class="o">=</span><span class="s2">&quot;whitegrid&quot;</span><span class="p">,</span> <span class="n">font_scale</span><span class="o">=</span><span class="mf">1.2</span><span class="p">,</span> <span class="n">palette</span><span class="o">=</span><span class="s2">&quot;summer&quot;</span><span class="p">)</span>

<span class="c1"># Having the two plots share a y-axis allows direct comparison of the numbers between datasets,</span>
<span class="n">fig</span><span class="p">,</span> <span class="p">((</span><span class="n">ax1</span><span class="p">,</span> <span class="n">ax2</span><span class="p">),</span> <span class="p">(</span><span class="n">ax3</span><span class="p">,</span> <span class="n">ax4</span><span class="p">))</span> <span class="o">=</span> <span class="n">plt</span><span class="o">.</span><span class="n">subplots</span><span class="p">(</span><span class="n">nrows</span><span class="o">=</span><span class="mi">2</span><span class="p">,</span>
    <span class="n">ncols</span><span class="o">=</span><span class="mi">2</span><span class="p">,</span>
    <span class="n">sharey</span><span class="o">=</span><span class="kc">True</span><span class="p">,</span> <span class="c1"># both datasets will be scaled the same if they share a y-axis</span>
    <span class="n">figsize</span><span class="o">=</span><span class="p">(</span><span class="mi">10</span><span class="p">,</span><span class="mi">8</span><span class="p">))</span>

<span class="n">fig</span><span class="o">.</span><span class="n">tight_layout</span><span class="p">(</span><span class="n">pad</span><span class="o">=</span><span class="mf">2.0</span><span class="p">)</span>

<span class="n">sns</span><span class="o">.</span><span class="n">countplot</span><span class="p">(</span><span class="n">data</span><span class="o">=</span><span class="n">rooftop_ext_gdf</span><span class="p">,</span> <span class="n">x</span><span class="o">=</span><span class="n">rooftop_ext_gdf</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">],</span> <span class="n">ax</span><span class="o">=</span><span class="n">ax1</span><span class="p">)</span>
<span class="n">sns</span><span class="o">.</span><span class="n">countplot</span><span class="p">(</span><span class="n">data</span><span class="o">=</span><span class="n">rooftop_int_gdf</span><span class="p">,</span> <span class="n">x</span><span class="o">=</span><span class="n">rooftop_int_gdf</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">],</span> <span class="n">ax</span><span class="o">=</span><span class="n">ax2</span><span class="p">)</span>
<span class="n">sns</span><span class="o">.</span><span class="n">countplot</span><span class="p">(</span><span class="n">data</span><span class="o">=</span><span class="n">rooftop_solar_gdf</span><span class="p">,</span> <span class="n">x</span><span class="o">=</span><span class="n">rooftop_solar_gdf</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">],</span> <span class="n">ax</span><span class="o">=</span><span class="n">ax3</span><span class="p">)</span>
<span class="n">sns</span><span class="o">.</span><span class="n">countplot</span><span class="p">(</span><span class="n">data</span><span class="o">=</span><span class="n">rooftop_cool_gdf</span><span class="p">,</span> <span class="n">x</span><span class="o">=</span><span class="n">rooftop_cool_gdf</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">],</span> <span class="n">ax</span><span class="o">=</span><span class="n">ax4</span><span class="p">)</span>

<span class="c1"># Shared properties for both axes</span>
<span class="n">plt</span><span class="o">.</span><span class="n">setp</span><span class="p">((</span><span class="n">ax1</span><span class="p">,</span> <span class="n">ax2</span><span class="p">,</span> <span class="n">ax3</span><span class="p">,</span> <span class="n">ax4</span><span class="p">),</span>
    <span class="n">xticks</span><span class="o">=</span><span class="p">[</span><span class="mi">0</span><span class="p">,</span><span class="mi">1</span><span class="p">,</span><span class="mi">2</span><span class="p">,</span><span class="mi">3</span><span class="p">,</span><span class="mi">4</span><span class="p">],</span>
    <span class="n">xticklabels</span><span class="o">=</span><span class="p">[</span><span class="s1">&#39;Excellent&#39;</span><span class="p">,</span> <span class="s1">&#39;Good&#39;</span><span class="p">,</span><span class="s1">&#39;Moderate&#39;</span><span class="p">,</span><span class="s1">&#39;Poor&#39;</span><span class="p">,</span><span class="s1">&#39;Very Poor&#39;</span><span class="p">],</span>
    <span class="n">xlabel</span><span class="o">=</span><span class="s2">&quot; &quot;</span><span class="p">,</span>
    <span class="n">ylabel</span><span class="o">=</span><span class="s2">&quot; &quot;</span><span class="p">)</span>

<span class="c1"># Properties for the extensive dataset</span>
<span class="n">plt</span><span class="o">.</span><span class="n">sca</span><span class="p">(</span><span class="n">ax1</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">title</span><span class="p">(</span><span class="s2">&quot;Extensive green roof suitability&quot;</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">ylabel</span><span class="p">(</span><span class="s2">&quot;Count by rating category&quot;</span><span class="p">)</span>

<span class="c1"># Properties for the intensive dataset</span>
<span class="n">plt</span><span class="o">.</span><span class="n">sca</span><span class="p">(</span><span class="n">ax2</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">title</span><span class="p">(</span><span class="s2">&quot;Intensive green roof suitability&quot;</span><span class="p">)</span>

<span class="c1"># Properties for the extensive dataset</span>
<span class="n">plt</span><span class="o">.</span><span class="n">sca</span><span class="p">(</span><span class="n">ax3</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">title</span><span class="p">(</span><span class="s2">&quot;Solar roof suitability&quot;</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">ylabel</span><span class="p">(</span><span class="s2">&quot;Count by rating category&quot;</span><span class="p">)</span>

<span class="c1"># Properties for the intensive dataset</span>
<span class="n">plt</span><span class="o">.</span><span class="n">sca</span><span class="p">(</span><span class="n">ax4</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">title</span><span class="p">(</span><span class="s2">&quot;Cool roof suitability&quot;</span><span class="p">)</span>

<span class="n">plt</span><span class="o">.</span><span class="n">show</span><span class="p">()</span>
</code></pre></figure>
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jR3vzz31sTEpEh5U19fH9bW1tIyY2NjNG3aFLGxsahYseJr2wtjamqKwYMHIygoCGvWrEG7du3QrVs32NjYFNq3MC1atMClS5ewZMkSKBQKxMXFQaFQoEePHtI6NWvWRK1ataTHVlZWSE5OVntNisrb2xuhoaGIj4/Hhx9+iJMnT2L8+PFvsytlBgvg91yVKlXUCtJXuXfvHh4+fIicnBxcuHBB+u/8ZTk5OejUqRPGjRuXr+3Fyf36+vpqbXkFo1wux5EjR/Dnn3/ijz/+wMaNG7F58+ZXXpKle/fuWLRoEf777z8cPHgQ3bp1Q4UKFaS5VgsWLMh3RODFYvDlWF4+yvyyF/uqVCro6+urzbPLU7lyZZw9e/a17S9v+0XiNScgvBjD684KVqlUhbYXxsjICD/99BOio6Nx/PhxHDlyBJs3b0ZYWNgri0ZNxswzbdo0nDx5Ej169IC3tzdmz56tlsQB5Du6kJub+8rnqyg6d+6Mr7/+GmfPnsX+/fvRrVu3Av+4E70tTT/fOTk5qFOnDtavX5+v7cUjhwWNV5TPqrW1NerVq4fffvsNWVlZsLCwgFwuB/D8Mzxo0CD069dPo/3T09MrNG++mIcKy82a5u5XHch427yZm5uL3NzcQts1MW3aNAwYMABHjx7FsWPH4Ofnh1GjRmH06NH51n1d4f6ynTt3Ys6cOfj000/Rtm1bjBgxIt/lSl+VNwG8VZ6rV68e7OzscPDgQdSoUQMNGzaEpaXlG49Xlrz/x7jptYQQmDFjBtq0aQM/Pz/MmjVLOpHqxSN0wPMC9r///sPHH38s/cTGxiI0NFSjr0t27dqFAwcOwN3dHV999RUOHTqElJQUnDt3Lt+6NWvWhJOTE/bv348///wTHh4eAIAPPvgA1atXR3JyslocP/74I/78889841SqVAm1atXCpUuXpGVPnz5FQkJCgXGamZkhOzsb6enp0vjVqlVDUFAQbty4UWh7cZDL5bhy5QoyMzOlZRcuXEB2djbkcnmh7YWJjo5GaGgo7O3tMX78eOzduxdWVlb49ddfATz/Y/ziyRRJSUkFjvXi+yQ1NRU7d+5EcHAwJkyYgO7du8PAwABPnz5V+yN27do1tTFiYmKk6R9vqmLFiujQoQN+/fVX/Pnnn/mOXhGVBrlcjnv37sHExETKF3p6eggKCkJKSkqh/Qv7rL7Mw8MDR44cwW+//Sblzbw4EhIS1PLmqVOnCryGcOPGjdXyJvA8xxSksNxc1Nz9JuRyObKzs9XiTE9Px9WrV2FmZlZoe2EePHiAr776CtWqVcMXX3yBH3/8EX5+fti/fz8ASEe682iaN4Hnlyfz9fXFnDlz0KdPH1haWiIhIUEtbyYnJ+PRo0fS45iYGNStW1ejy5oWtF3g+VTFw4cP48iRI+Uqb7IAfs+lpaXh/v37+X7yPkQ//fQTLl68iBkzZsDf3x8GBgbSvMm8D9WVK1fw9OlTDBw4EDdu3MC8efOgUChw4sQJzJ49G5UqVdKoAE5LS0NQUBCOHz+OmzdvYteuXRBCoEmTJq9c39PTE+vWrUOtWrXUvmIaOnQovv/+exw4cACJiYlYvnw5fvnllwIT2Oeff46wsDAcO3YMcXFxmDp1KtLT01+ZCIDnBbCbmxsmT56Ms2fPIj4+HpMmTcLFixchl8sLbS8Onp6eMDQ0xOTJk3H9+nX8/fffmDZtGlq1aoVGjRoV2l4YmUyGVatWYePGjbh58yZOnDiB+Ph46Xlu1qwZtm7divj4eJw6dQo//PBDgWMZGxvjwYMHSEpKQsWKFWFiYoLffvsNSUlJOHfuHMaMGQMhhHQFD+D5e2rhwoWIj4/HmjVrcOLECQwZMqRIz5GJiQkSEhLUrr7h7e2Nbdu2oXLlymjevHmRxiMqLiYmJoiPj8fDhw/RunVrNG7cGOPHj8fFixdx5coVTJw4Ebdu3dLoEoWFfVZf5unpidOnTyM6OlqtAB4yZAiOHTuGsLAwJCQk4ODBgwgODpbOY3jZ4MGDcfToUWzcuBE3btzA8uXL8c8//xSYN4HCc3NRc3dRNWjQAJ06dcL06dNx9uxZXLt2DYGBgdDT00P37t0LbS9M5cqV8fvvv+Obb77Bf//9h8uXL+PEiRPSa2FtbY3ff/8d586dw9WrV/HVV1+98og28H9/Xy9duoS0tDTUqFEDUVFRiIuLQ2xsLGbMmIG4uDi1vKlSqTBx4kRcvXoVv/32G1atWoVhw4YV6Tl6MV/nHaHu1q0bYmNjcerUKbX3zPuO3w++5xYvXvzKu9k4Oztj4cKFCAkJwZgxY6QbXcyaNQvDhg1Dt27d0KJFC/Tp0wczZsxAv379MH36dKxduxYhISHw9vZG5cqV4eXlpfF8oQEDBuDBgweYPXs2Hjx4gIYNG2Lp0qVo2LDhKy83k/eV9suJafDgwcjMzMSiRYukcZYtW1bgCVT/+9//cP/+fQQGBiInJwf9+vVD3bp1X/uVe3BwMIKCgjBq1CgolUrY2dlhw4YN0lSPwtrflkwmw7p16zB//nz07t0bxsbG6Ny5MyZNmqRRe2EsLS2xaNEifP/991i0aBGqVq2KL774Ar169QLw/H0wc+ZMeHt7o1GjRpg4cSLGjBnzyrE6d+6M7du3o1u3btiyZQu+/fZbBAcHY8eOHahRowa8vb3xwQcfqB1N8vLyQkJCAnr06IE6depg2bJlMDc3L9Jz1L9/fwQGBsLLywunTp1ChQoV0LZtW8hksnJ1FIPePYMHD8aCBQsQHR2NXbt2YeXKlfjmm28wePBgVKhQAS1btsSSJUteef7Dywr7rL7s448/hrm5OQwNDdXmi1pbW2PZsmVYtmwZli9fjurVq8Pf3x++vr6vHKdZs2aYP38+li5dikWLFqFt27Zwd3d/bd4sLDcXNXe/ifnz5yMoKAgjRoxATk4OnJycsHnzZpiammrU/jr6+vpYvXo15s+fj08//RR6enpwc3PDjBkzADz/J0OhUGDIkCGoUqUKAgICcOvWrVeOZW5ujg4dOmDIkCGYOHEipk+fjpkzZ6JXr16oVKkSWrZsieHDh+PQoUNSH7lcDmtrawwcOBAGBgb4/PPPNZ7SkuflfG1jYwNTU1O0adMGz549Q506dYo0XlmmI143uYboPXD8+HFYWVmhWrVqAJ7Py3JxcUFYWBicnJxKOToqTo8fP0abNm2wb9++Que+E1HBzp8/DxMTE7Vvtfz8/GBjY/PK+a5UtvXq1Qv9+vUrV3eI4xFgeu9t374dGzZswNSpU2FgYIANGzagcuXKsLW1Le3QqJhkZGTgjz/+wL59++Dg4MDil+gtxcTE4IcffsCiRYtQp04dnDhxAqdPn8aXX35Z2qFRMfrjjz/wzz//IDExEV27di3tcEoUjwDTe+/evXuYO3cuTp8+jZycHNjb22PGjBkFXo+Xyh6lUok2bdqgSpUqWLlyZbHNKSQqr3JychASEoJ9+/bhyZMnkMvlGDt2rHSZR3o/DBs2DOfPn8fXX3+Nzp07l3Y4JYoFMBERERGVK7wKBBERERGVK5wD/Bq5ublIS0uDvr7+ay/9QkSkDUIIZGdnw8TEpMzdmpT5k4hKU2H5kwXwa6Slpandh5uIqDSYm5sX2yX2SgrzJxG9CwrKnyyAXyPveofm5uYFXsyaiEhblEolrl+//ta3iS4NzJ9EVJoKy58sgF8j72s7AwODAu8hTkSkbWVxCgHzJxG9CwrKn2VrUhkRERER0VtiAUxERERE5UqJFsDbtm2DlZUV7OzspJ+IiAgolUrMnj0bLi4ucHFxQVBQEFQqldQvMjISnTp1QvPmzeHj44MbN25IbXfu3IGvry/s7Ozg5uaG8PBwqU0IgaVLl6JVq1ZwcHBAYGAg0tPTS3KXiYiIiOgdU6IF8MWLFzF06FBER0dLPz179kRoaCji4uJw6NAh7N69G1FRUVi3bh0AIDY2FlOnTsX8+fNx5swZODg4YNSoUcjNzQUAjBs3DnK5HFFRUQgJCcGCBQsQExMDAPjll18QGRmJ8PBwHDlyBA8ePEBwcHBJ7jIRERERvWNKtAC+dOkSmjRpkm95REQE/Pz8YGpqilq1asHf3186krtnzx60a9cOjo6OMDAwQEBAAJKTkxETEwOFQoELFy4gICAABgYGsLe3h6enp9Q3IiICPj4+qF27NipXroxx48Zh9+7dyM7OLsndJiIiIqJ3SIkVwNnZ2bh+/Tp27tyJNm3aoGPHjli9ejUeP36M+/fvQy6XS+uamZkhISEBSqUS8fHxaNSokdSmq6uL+vXrIy4uDgqFArVq1ULFihXV+sbGxgJAvr5mZmbIyMjArVu3SmCPiYiIiOhdVGKXQUtJSYGNjQ0+/fRTLF++HHFxcRg5cqR0NFYmk0nrymQyCCGQmZmJ9PR0GBkZqY0lk8mQnp4OQ0PDfG1GRkbIyMgAAKSnp+cbF4DUrqmLFy8WaX0iInqO+ZOI3kUlVgDXrFkTW7ZskR43bdoUgwYNwu7duwEAmZmZUltegWpsbAyZTIasrCy1sTIyMmBiYgJjY2O1fnnjGBsbA3he8BY0blFYW1vzOpZEVOKysrLKfAHJ/ElEpaGw/FliUyCuXbuG5cuXqy3LyspC9erVUb16dSgUCmm5QqFAgwYNoKenh0aNGqm1qVQqJCYmQi6XQy6XIzk5GWlpaWp986Y9vNxXoVBAJpOhbt262tpNIiIiInrHlVgBbGJigtWrVyM8PBy5ubk4f/48Nm/ejN69e8PLywsrVqzAw4cPkZycjLCwMPTo0QMA4OHhgaNHj+LkyZNQKpVYtmwZqlWrBltbW5iZmaFJkyYICQlBVlYWoqOjsXfvXnh7ewMAvLy8sH79eiQlJeHx48dYsmQJPDw8oKfHG+ARERERlVclVgl+9NFH+P7777F48WLMmzcPVapUwahRo9C1a1e4ubkhODgYXl5eyMnJgbe3N/z8/AAAFhYWCA4Oxrx583D37l1YWVlh5cqV0NXVBQCEhoZi9uzZaN26NT744AMEBgbC0dERANC/f3+kpKRg4MCByMjIgKurK6ZNm1ZSu0xERERE7yAdIYQo7SDeVXnzRziHjYhKQ1nOQWU5diIq+wrLQbwVMhERERGVKyyAiYiIiKhcYQFMREREROUKC2AiIiIiKldYABMRERFRucICmIiIiIjKFRbARERERFSusAAmIiIionKFBTARERERlSssgImIiIioXGEBTERERETlCgtgIiIiIipXWAATERERUbnCApiIiIiIyhUWwERERERUrrAAJiIiIqJyhQUwEREREZUrGhXAoaGhSExM1HYsRERERERap1EBHBUVha5du6Jv377YtGkTUlJStB0XEREREZFWaFQAb968GYcPH0bnzp0RERGBdu3aYdiwYdi7dy8yMjK0HSMRERERUbHReA5wrVq14Ovri507d2L//v2wsrLCzJkz0apVK0yePBnR0dHajJOIiIiIqFjoFWXl1NRUHDp0CAcPHsTZs2dhaWkJT09P3Lt3D8OGDcPAgQMxfvx4bcVKRERERPTWNCqAw8PDceDAAURFRaFGjRrw9PTErFmzIJfLpXUaNmyI+fPnswAmIiIioneaRgVwcHAwunTpgg0bNsDR0fGV61hYWGDEiBHFGhwRERERUXHTqAB2d3fH0KFDUb9+/QLXsbGxgY2NTbEFRkRERESkDRqdBPfbb7+hQgXeM4OIiIiIyj6Nqtq+ffsiODgYFy5cQGpqKjIyMtR+iIiIiIjKCo2mQOzcuROPHj3C77///sr2K1euFGtQRERERETaolEBvGzZMm3HQURERERUIjQqgJ2dnQEAiYmJiI2NRW5uLszMzNQug0ZEREREVBZoVACnpaVh+vTpiIyMhL6+PoQQUKlUaNWqFUJDQ2FsbKztOImIiIiIioVGJ8EtWLAA169fx7Zt23D+/HlcuHABP//8M5KTkxESEqLtGImIiIiIio1GBfCvv/6Kr7/+GjY2NtDR0YGOjg5sbW0xe/ZsREZGFmmD6enp6NKlC9atWwcAePr0KcaOHQtHR0e0bt0aq1evVlt/y5YtaN++Pezs7ODv748HDx5IbdeuXUO/fv3QvHlzdOnSBcePH5falEolZs+eDRcXF7i4uCAoKAgqlapIsRIRERHR+0ejAlgIgSpVquRbbmpqivT09CJtcN68eUhISJAez549GwDw559/YuPGjfjpp59w4MABadmKFSuwZs0a/PXXXzA1NcWUKVMAPC9wR4wYgc6dO+Pvv//GpEmTMG7cONy6dQsAEBoairi4OBw6dAi7d+9GVFSUVHQTERERUfmlUQHs5OSE5cuXQ6lUSsuUSiVWrFgBBwcHjTd28OBB3LhxA/b29gCeHw0+dOgQxowZA5lMBrlcDh8fH+zYsQMAEBERgR49esDc3BwymQyTJ0/GiRMnkJycjKioKGRmZuLzzz+Hvr4+3N3d4ezsjL1790p9/fz8YGpqilq1asHf3x/h4eEax0pERERE7yeNToILDAzEgAED4OrqiiZNmgB4fu1fQ0NDrF27VqMN3b59G4sWLcLGjRsxdepUAEBCQgJyc3PRsGFDaT0zMzNs2LABABAfH482bdpIbVWrVkXlypURFxeH+Ph4yOVy6OjoqPWNjY3FkydPcP/+fbWrVJiZmSEhIQFKpRIGBgYaxUxERERE7x+NCuD69evjwIED2LNnD+Lj42FoaIguXbrA09MTRkZGhfZXqVSYNGkSxo4di48++khanpaWBgMDA+jq6krLjIyMpLvLpaen5xtfJpMhIyPjlW15ffOmZchkMrV+QghkZmYWuQC+ePFikdYnIqLnmD+J6F2kUQEMAB988AF8fHzeaCMrV65EzZo14e3trbbc2NgY2dnZyM3NRYUKz2djZGZmSpdVk8lkyMrKUuuTkZEBY2NjGBsbIzMzU60tr29e4ftie15R/SaXbLO2toahoWGR+xERvY2srKwyX0AyfxJRaSgsf2pUALu5ualNNcijo6MDfX191KxZE927d0efPn1e2X/fvn24d+8eHB0dATw/svvvv/8iLi4OOjo6uHHjBszMzAAACoUCjRo1AgA0atQICoVCGiclJQWPHj2CXC6HSqXKN/1CoVDAzs4OlStXRvXq1aFQKFC3bl2prUGDBtDT07jmJyIiIqL3kEYnwQ0ePBgpKSno1q0bpk2bhmnTpsHDwwOpqalwdXVF27ZtsWzZMqxfv/6V/SMjI/HPP//g7NmzOHv2LBwcHDB27FgEBQXhk08+wbfffotnz54hPj4emzdvRo8ePQAA3t7e2LFjBy5duoSMjAwsXLgQrVq1Qs2aNeHi4gJdXV2sXr0aSqUSR44cQVRUFLp37w4A8PLywooVK/Dw4UMkJycjLCxMGpeIiIiIyi+NDofu3r0bX331Fby8vKRl7u7usLCwwNq1a7Fz505YWFhgzpw5+OKLL4oUwNdff42vv/4a7u7u0NfXx6BBg6TttG/fHmPGjEFAQABSU1Ph5OSERYsWAQAMDAywZs0azJkzB2FhYahZsya+++471KtXDwAwduxYBAcHw8vLCzk5OfD29oafn1+RYiMiIiKi94+OEEIUtpKtrS0iIiKkaQp5FAoFevTogfPnz+P27dvo2rUr/v33X60FW9Ly5o9wDhsRlYaynIPKcuxEVPYVloM0mgJhZWWFdevWIScnR1qWk5ODdevWwdLSEgBw7tw51K5du5jCJiIiIiLSDo2mQMyaNQu+vr5wdXWFpaUlhBC4du0aAGD16tU4e/Yspk6dirlz52o1WCIiIiKit6VRAWxpaYlDhw5h//79uH79OvT09NC1a1d4eHjAyMgIN2/exI4dO6SjwURERERE7yqNrwlWsWJFeHh4ICEhAXK5HNnZ2dKNKF68uQURERER0btMoznASqUSc+bMgZOTE3r37o179+5hypQp8Pf3x7Nnz7QdIxERERFRsdGoAF66dCmio6OxefNm6Uy6oUOHIjExEQsWLNBqgERERERExUmjAvjgwYOYOXMm7O3tpWXNmzfHvHnzcOTIEa0FR0RERERU3DQqgFNSUlC9evV8yytVqoSMjIxiD4qIiIiISFs0KoAdHR2xefNmtWVKpRLff/+92lFhIiIiIqJ3nUZXgZg+fTqGDh2KEydOQKlUYurUqbhx4wZ0dXXxww8/aDtGIiIiIqJio1EB3LBhQxw8eBB79+5FXFwcVCoVPD094eXlBZlMpu0YiYiIiIiKjUYF8NSpUzF9+nT06tVLbfnjx48xefJkhIaGaiU4IiIiIqLiVmABfPXqVSQnJwMAdu3ahdatW6NSpUpq61y/fh0nTpzQboRERERERMWowAL46dOnGD58uPT4yy+/zLeOsbExfH19tRMZEREREZEWFFgAOzk54erVqwAANzc37NixA1WrVi2xwIiIiIiItEGjy6AdOXKkwOI3b5oEEREREVFZoNFJcAkJCVi4cCFiY2OhUqkAAEIIKJVKpKSk4PLly1oNkoiIiIiouGh0BHjWrFm4desW+vfvj3v37qF///5o164dHj16hLlz52o7RiIiIiKiYqPREeB///0XGzduhI2NDQ4ePIjmzZtj6NChaNCgAfbt25fv8mhERERERO8qjY4ACyFQrVo1AM9vinHlyhUAgLu7O6c/EBEREVGZolEBbGlpiV9//RUA0LhxY/z9998Anp8AJ4TQXnRERERERMVMoykQo0ePxsiRI6Gvrw8vLy+sXLkSgwYNgkKhQLt27bQdIxERERFRsdGoAG7bti0iIyORk5ODGjVqYOvWrdi+fTvatm2LwYMHaztGIiIiIqJio9EUCABISkrC7du3AQAWFhbQ19eHra0tjIyMtBYcEREREVFx06gADg8Px7Bhw6BQKKRlT58+hZ+fH/bv36+14IiIiIiIiptGUyBWrVqF+fPnw9PTU1o2b948ODs7Y/ny5ejevbvWAiQiIiIiKk4aHQG+d+8ebGxs8i23tbWVpkUQEREREZUFGl8GbceOHfmW79q1C3K5vNiDIiIiIiLSFo2mQIwfPx5Dhw7FyZMn0axZMwghcPnyZcTGxiIsLEzbMRIRERERFRuNjgC7uLhgz549aNGiBe7evYuUlBS0aNECBw4cQMuWLbUdIxERERFRsdHoCDDw/BbIkydP1mYsRERERERap/F1gImIiIiI3gclWgAfPXoUnp6esLOzQ8eOHfHzzz8DAJRKJWbPng0XFxe4uLggKCgIKpVK6hcZGYlOnTqhefPm8PHxwY0bN6S2O3fuwNfXF3Z2dnBzc0N4eLjUJoTA0qVL0apVKzg4OCAwMBDp6ekltr9ERERE9O4psQL49u3bCAgIQGBgIKKjoxEaGor58+fj/PnzCA0NRVxcHA4dOoTdu3cjKioK69atAwDExsZi6tSpmD9/Ps6cOQMHBweMGjUKubm5AIBx48ZBLpcjKioKISEhWLBgAWJiYgAAv/zyCyIjIxEeHo4jR47gwYMHCA4OLqldJiIiIqJ3UIkVwHXq1MGpU6fQpk0b5ObmIjU1Fbq6uqhYsSIiIiLg5+cHU1NT1KpVC/7+/tKR3D179qBdu3ZwdHSEgYEBAgICkJycjJiYGCgUCly4cAEBAQEwMDCAvb09PD09pb4RERHw8fFB7dq1UblyZYwbNw67d+9GdnZ2Se02EREREb1jNDoJbtCgQdDR0cm3XEdHB/r6+qhZsya6d++OVq1avXacihUr4tmzZ3B2doZKpcLw4cNRrVo13L9/X+16wmZmZkhISIBSqUR8fDyaNGkitenq6qJ+/fqIi4tD1apVUatWLVSsWFGt7759+wAA8fHxaNSokVpbRkYGbt26hQYNGmiy60RERET0ntGoAHZ2dsaqVaukebgAcOHCBRw8eBDe3t4wNDTEmDFjMGvWLHh7e792LJlMhpiYGFy9ehXDhg2DkZGRtPzFdYQQyMzMRHp6urTOi+3p6ekwNDTM12ZkZISMjAwAQHp6er5xAUjtmrp48WKR1icioueYP4noXaRRARwVFYXJkydj8ODBasvt7e1x8OBBbNy4EU5OTli+fHmhBbCuri50dXVhY2OD3r174/z58wCAzMxMaZ28AtXY2BgymQxZWVlqY2RkZMDExATGxsZq/fLGMTY2BvC84C1o3KKwtraGoaFhkfoQEb2trKysMl9AMn8SUWkoLH9qNAf4woULaNeuXb7lLVu2lE44s7W1xc2bNwsc49SpU+jbt6/asuzsbHzwwQeoXr06FAqFtFyhUKBBgwbQ09NDo0aN1NpUKhUSExMhl8shl8uRnJyMtLQ0tb550x5e7qtQKCCTyVC3bl1NdpuIiIiI3kMaFcANGzbErl278i2PiIjAxx9/DOD51Ro+/PDDAsdo0qQJEhMTsXHjRqhUKpw9exYRERHo3bs3vLy8sGLFCjx8+BDJyckICwtDjx49AAAeHh44evQoTp48CaVSiWXLlqFatWqwtbWFmZkZmjRpgpCQEGRlZSE6Ohp79+6VjkJ7eXlh/fr1SEpKwuPHj7FkyRJ4eHhAT0/j+38QERER0XtGo0owMDAQ/v7++OOPP9CsWTMIIXDx4kUoFAp8//33uHTpEiZMmAB/f/8CxzA1NcWaNWvwzTffYOnSpahTpw6++eYbODs7w9bWFsHBwfDy8kJOTg68vb3h5+cHALCwsEBwcDDmzZuHu3fvwsrKCitXroSuri4AIDQ0FLNnz0br1q3xwQcfIDAwEI6OjgCA/v37IyUlBQMHDkRGRgZcXV0xbdq0t33OiIiIiKgM0xFCCE1WTEpKwvbt23H9+nXo6emhcePG6NevH2rWrInY2FgkJSXBzc1N2/GWqLz5I5zDRkSloSznoLIcOxGVfYXlII3nAtSrVw8TJkx4ZVvjxo3RuHHjN4+SiIiIiKiEaFQAp6SkICwsDBcuXEBOTg5ePmi8Y8cOrQRHRERERFTcNCqAp0yZgosXL8LLy0vtphNERERERGWNxtcB3rhxI2xtbbUdD1GJy1ZlQ19Xv7TDKLKyGjcREVFp06gA/vDDD3kSA7239HX1MTl8fGmHUWQLe31X2iEQERGVSRpdBzggIABz587FhQsX8OTJE2RkZKj9EBERERGVFRodAV6wYAGePn2a705uea5cuVKsQRERERERaYtGBfCyZcu0HQcRERERUYnQqAB2dnbWdhxERERERCWiwAK4d+/eWLduHSpXroxevXpBR0enwEF4HWAiIiIiKisKLIBdXV1hYGAAAOjQoUOJBUREREREpE0FFsCjR4+WfndxcUHz5s2hr69+zVGlUonjx49rLzoiIiIiomKm0WXQBg8ejKdPn+ZbnpSUhIkTJxZ7UERERERE2lLgEeCtW7ciNDQUACCEQLdu3fLNA05PT0fTpk21GyERERERUTEqsADu27cvjI2NkZubi2nTpmHkyJGoVKmS1K6jowNjY2O0bNmyRAIlIiIiIioOBRbAenp66NGjBwDgo48+gr29PfT0NLpqGhERERHRO0ujitbJyQmHDx9GbGwsVCqVtFypVOLSpUtYt26d1gIkIiIiIipOGhXAQUFB2LJlC8zMzBAXFwdLS0vcvn0bT548Qe/evbUdIxERERFRsdHoKhD79+/H/PnzsXfvXnz00UdYvHgx/vjjD7i6usLIyEjbMRIRERERFRuNCuDHjx/DyckJAGBubo7z58/D0NAQo0ePxuHDh7UaIBERERFRcdKoAK5RowZu374NAGjYsCGuXr0KAKhUqRJSUlK0Fx0RERERUTHTaA6wp6cnJk+ejKCgILRv3x6jRo1C48aNcezYMZiZmWk7RiIiIiKiYqNRARwQEABjY2M8e/YM7u7uGDx4MObNm4eaNWsiODhY2zESERERERUbjQrgtWvXwtvbG7Vq1QIAjB49GqNHj9ZqYERERERE2qDRHODVq1cjOztb27EQEREREWmdRgWwm5sbfvzxR57wRkRERERlnkZTIOLj43H58mVs2bIFMpkMhoaGau2nTp3SSnBERERERMVNowJ40KBB2o6DiIiIiKhEaFQA9+zZU9txEBERERGVCI3mABMRERERvS9YABMRERFRucICmIiIiIjKFY0K4J07dyItLe2tN3b+/HkMGDAAjo6OcHV1RWhoKIQQUCqVmD17NlxcXODi4oKgoCCoVCqpX2RkJDp16oTmzZvDx8cHN27ckNru3LkDX19f2NnZwc3NDeHh4VKbEAJLly5Fq1at4ODggMDAQKSnp7/1fhARERFR2aVRAbxixQq0bt0a48ePx9GjR9WKU02lpaVh+PDh6NatG6KiorBhwwbs2rULW7duRWhoKOLi4nDo0CHs3r0bUVFRWLduHQAgNjYWU6dOxfz583HmzBk4ODhg1KhRyM3NBQCMGzcOcrkcUVFRCAkJwYIFCxATEwMA+OWXXxAZGYnw8HAcOXIEDx484K2biYiIiMo5jQrgw4cP44cffkDVqlUxY8YMtG7dGnPmzME///yj8Ybu3LkDe3t7+Pj4QFdXFw0aNEDHjh3xzz//ICIiAn5+fjA1NUWtWrXg7+8vHcnds2cP2rVrB0dHRxgYGCAgIADJycmIiYmBQqHAhQsXEBAQAAMDA9jb28PT01PqGxERAR8fH9SuXRuVK1fGuHHjsHv3bt7VjoiIiKgc03gOsL29PWbOnIk///wTixcvhq6uLoYMGQJ3d3csXboUt27dem3/Ro0aYcWKFdJjpVKJP/74A5aWlrh//z7kcrnUZmZmhoSEBCiVSsTHx6NRo0ZSm66uLurXr4+4uDgoFArUqlULFStWVOsbGxsLAPn6mpmZISMjo9BYiYiIiOj9pdF1gPOoVCr89ddfOHjwII4ePYqKFSuiQ4cOUCgU8PDwwKRJkzBgwIBCx1EqlZgwYQIMDAzQrVs3hISEQCaTSe0ymQxCCGRmZiI9PR1GRkZq/WUyGdLT02FoaJivzcjICBkZGQCA9PT0fOMCkNo1dfHixSKtT2WLg4NDaYfwxs6dO1faIRC9FvMnEb2LNCqAT58+jQMHDuC3335DZmYm3N3dERwcjDZt2qBChecHkTds2IDFixcXWgDfv38fY8aMAQCsX79e6p+ZmSmtk1egGhsbQyaTISsrS22MjIwMmJiYwNjYWK1f3jjGxsYAnhe8BY1bFNbW1vlu/0z0LijLxTsVLisrq8wXkMyfRFQaCsufGk2B8PX1xa1btxAYGIiTJ08iJCQE7dq1k4pXALCysoKHh8drx7l+/Tp69eqFBg0aYOPGjahSpQoqV66M6tWrQ6FQSOspFAo0aNAAenp6aNSokVqbSqVCYmIi5HI55HI5kpOT1a5QoVAopGkPL/dVKBSQyWSoW7euJrtN9F7JUZXNue9lNW4iInp3aXQE+NixY6hevfpr13FycoKTk1OB7ampqRgyZAi8vLwwefJktTYvLy+sWLECTZs2RU5ODsLCwtCjRw8AgIeHB/r164eTJ0/CyckJK1asQLVq1WBrawtdXV00adIEISEhmDJlCi5fvoy9e/di5cqV0rjr169H69at8cEHH2DJkiXw8PCAnl6RZn4QvRf0dPWx/PDE0g6jyEa7f1vaIRAR0XtGo0qwevXqiImJwdatWxEbGwt9fX3I5XIMHTpU7eS119m1axfu37+PrVu34qeffpKWt23bFosWLUJwcDC8vLyQk5MDb29v+Pn5AQAsLCwQHByMefPm4e7du7CyssLKlSuhq6sLAAgNDcXs2bOlIjcwMBCOjo4AgP79+yMlJQUDBw5ERkYGXF1dMW3atCI9QURERET0ftERQojCVtqxYwdmz54Nd3d3WFlZITc3FzExMTh58iSWLVsGNze3koi1xOXNH+Ectvff5PDxpR1CkS3s9V2R+/AIcNlSlnNQWY6diMq+wnKQRkeAw8LCMG3aNAwcOFBt+Zo1a7Bw4cL3tgAmIiIiovePRifB3b9/H61atcq33N3dHbdv3y72oIiIiIiItEWjArhjx45q83bz7Ny5E+3bty/2oIiIiIiItKXAKRBjx46Vfs/IyMC+fftw8uRJ2NjYoEKFCrh69SquXr0KLy+vEgmUiIiIiKg4FFgAv3izCGNjY/Ts2VN6nJubC3Nzc5ibm2s3OiIiIiIqEarcbOhW0C/tMIrsTeIusAAOCgp664CIiIiIqGzQraCPPecmF77iO8bLYWGR+2g0B5iIiIiI6H3BApiIiIiIyhUWwERERERUrmhUAN++fRuvumGcSqXCxYsXiz0oIiIiIiJt0agAdnd3R2pqar7lt2/fznd3OCIiIiKid1mBV4HYsWMHfv75ZwCAEAK+vr7Q1dVVW+fBgweoW7eudiMkIiIiIipGBRbA3bp1w927dwEAFy9eRIsWLWBiYqK2jomJCTp37qzdCImIiIiIitFrb4QxevRoAEDdunXRvXt3GBgYlFhgRERERETaUGAB/KKePXvi6tWruHDhArKzs/OdEMd5wERERERUVmhUAH///fdYtmwZKleunG8ahI6ODgtgIiIiIiozNCqAN2/ejIkTJ2LYsGHajoeIiIiISKs0ugxaZmYmunTpou1YiIiIiIi0TqMCuHPnzti9e7e2YyEiIiIi0jqNpkAYGRkhLCwMkZGRqF+/PvT19dXaly5dqpXgiIiIiIiKm0YFcGZmJjw9PbUdCxERERGR1mlUAAcFBWk7DiIiIiKiEqFRAXz8+PHXtrdv375YgiEiIiIi0jaNCuDhw4e/crmhoSFq1arFApiIiIiIygyNCuCrV6+qPVapVEhMTMTXX38Nb29vrQRGRERERKQNGl0G7WW6urpo2LAhAgMDsWzZsuKOiYiIiIhIa96oAM6Tnp6O1NTU4oqFiIiIiEjrNJoCsXDhwnzL0tLScPjwYbRt27bYgyIiIiIi0haNCuALFy6oPdbR0YG+vj569+6NIUOGaCUwIiIiIiJt0KgA3rRpk7bjICIiIiIqERoVwABw7do1rF27FnFxcVCpVGjUqBF8fHxgb2+vzfiIiIiIiIqVRifBHT9+HJ9++ikePXqEzp07o0uXLnj69CkGDRqEEydOaDtGIiIiIqJio1EBvGTJEowYMQJr1qyBv78/Ro4ciTVr1mDEiBFYunRpkTd6/vx5ODs7S4+VSiVmz54NFxcXuLi4ICgoCCqVSmqPjIxEp06d0Lx5c/j4+ODGjRtS2507d+Dr6ws7Ozu4ubkhPDxcahNCYOnSpWjVqhUcHBwQGBiI9PT0IsdLRERERO8PjQrg+Ph4eHp65lvu6emJ69evF2mDBw4cwJAhQ5CdnS0tCw0NRVxcHA4dOoTdu3cjKioK69atAwDExsZi6tSpmD9/Ps6cOQMHBweMGjUKubm5AIBx48ZBLpcjKioKISEhWLBgAWJiYgAAv/zyCyIjIxEeHo4jR47gwYMHCA4OLlK8RFR2qHKzC1/pHVWWYyciKms0mgNcp04dXL58GR9//LHa8kuXLuHDDz/UeGPfffcd/vzzT4wcORKhoaHS8oiICHzzzTcwNTUFAPj7++O7776Dn58f9uzZg3bt2sHR0REAEBAQgC1btiAmJgampqa4cOEC1q1bBwMDA9jb28PT0xPh4eFo3rw5IiIi4OPjg9q1awN4XiwPGjQIM2bMgL6+vsZxE1HZoFtBH3vOTS7tMN6Il0P+y00SEZF2aFQA+/j4YM6cOUhOToatrS0AIDo6GqtWrYKvr6/GGxswYADGjx+PqKgoadmTJ09w//59yOVyaZmZmRkSEhKgVCoRHx+PJk2aSG26urqoX78+4uLiULVqVdSqVQsVK1ZU67tv3z4Az49cN2rUSK0tIyMDt27dQoMGDTSOm4iIiIjeHxoXwGlpaVi1apV057caNWpgzJgx8PHx0XhjNWvWzLcsb06uTCaTlslkMgghkJmZifT0dBgZGan1kclkSE9Ph6GhYb42IyMjZGRkSGO/PC4AqV1TFy9eLNL6VLY4ODiUdghv7Ny5cxqvWx72syzvI1C017OsYP4kKjvKcg4tav7U+DJow4cPx/Dhw5GSkgIDAwO1o65vI68ozczMlJblFajGxsaQyWTIyspS65ORkQETExMYGxur9csbx9jYWBq7oHGLwtraGoaGhkXqQ1QSynKyKoryup9ZWVllvoBk/ny/Zauyoa9b9qYUltW4qWBFzZ+vLYCVSiV27dqFLl264IMPPgAAVK1aFT/++CMMDQ3Rq1evt55LW7lyZVSvXh0KhQJ169YFACgUCjRo0AB6enpo1KgRFAqFtL5KpUJiYiLkcjlMTU2RnJyMtLQ0mJiYSH3zpj3k9c274oRCoYBMJpO2Q0RERG9OX1cfk8PHl3YYRbaw13elHQKVsgKvAvHs2TMMGjQIc+fORXx8vFrbnTt3EBQUhC+++AJpaWlvHYSXlxdWrFiBhw8fIjk5GWFhYejRowcAwMPDA0ePHsXJkyehVCqxbNkyVKtWDba2tjAzM0OTJk0QEhKCrKwsREdHY+/evfD29pbGXb9+PZKSkvD48WMsWbIEHh4e0NPT+MA3EREREb1nCiyAv//+e6Snp+PXX3+FnZ2dWtuUKVOwZ88eJCcnY/Xq1W8dxNixY9G0aVN4eXnBy8sLzs7O8PPzAwBYWFggODgY8+bNg4uLC86dO4eVK1dCV1cXwPNLqN26dQutW7fGxIkTERgYKF0xon///vDw8MDAgQPxySefoGrVqpg2bdpbx0tEREREZVeBh0IPHTqEr776SrqE2Ms+/vhjTJo0Cd9++y3Gjy/a1x8uLi6Ijo6WHhsaGmLWrFmYNWvWK9fv1KkTOnXq9Mq22rVrF1iEV6hQAWPGjMGYMWOKFB8RERERvb8KPAL84MEDNGzY8LWdmzZtiuTk5GIPioiIiIhIWwosgGvVqoWEhITXdk5MTES1atWKPSgiIiIiIm0psADu0qULli1bBqVS+cp2pVKJ0NBQuLq6ais2IiIiIqJiV+AcYD8/P/z+++/49NNPMWjQIDRr1gyVKlXC48ePcf78eWzevBkqlQojR44syXiJiIiIiN5KgQWwiYkJfvnlFyxatAgLFy6U7tgmhEDlypXh6emJUaNGoUqVKiUWLBERERHR23rtBXErVqyIr776CtOnT0dSUhKePHmCKlWqoH79+qhQocDZE0RERERE7yyN7ghhYGAAuVyu7ViIiIiIiLSOh3GJiIiIqFxhAUxERERE5QoLYCIiIiIqV1gAExEREVG5wgKYiIiIiMoVFsBEREREVK6wACYiIiKicoUFMBERERGVKyyAqUDKnOzSDuGNlNW4icqLrDL6GS2rcRNRfhrdCY7KJwM9ffRZPaq0wyiy7X4rSjsEInoNQz19OHwztLTDKLJz09eWdghEVEx4BJiIiIiIyhUWwERERERUrrAAfgNleR5YWY6diIiIqDhwDvAbKKvz1wDOYSMiIiLiEWAiIiIiKldYABMRERFRucICmIiIiIjKFRbARERERK+RoyqbJ5CX1bhLAk+CIyIiKmbKnGwY6OmXdhhvpCzHri16uvpYfnhiaYdRZKPdvy3tEN5ZLICJiIiKWVm9kybAu2lS+cApEERERERUrrAAJiIiIqJyhQUwEREREZUrLICJiIiIqFx57wvga9euoV+/fmjevDm6dOmC48ePl3ZIRERERFSK3usCWKlUYsSIEejcuTP+/vtvTJo0CePGjcOtW7dKOzQiIiIiKiXvdQEcFRWFzMxMfP7559DX14e7uzucnZ2xd+/e0g6NiIiIiErJe10Ax8fHQy6XQ0dHR1pmZmaG2NjYUoyKiIiIiErTe30jjPT0dBgZGaktMzIyQkZGhkb9hRAAnk+leNmHskpvH2ApyMrKKtL6lQ0qaikS7SnqPgKAsZ6JFiLRrjfZT8MK7/9+6sJYS5Fo16v2My/35OWisuR1+RMomzm0PORPoOj7yfz57nqT/SyLOfRN8qeOKIuZVUMbNmzA4cOHsWnTJmlZcHAw7t+/j5CQkEL7P336FNevX9dmiEREhTI3N0elSmWrYGT+JKJ3QUH5870+AiyXy7F27Vq1ZQqFAnZ2dhr1NzExgbm5OfT19dWmURARlQQhBLKzs2FiUvaOPDF/ElFpKix/vtcFsIuLC3R1dbF69Wp8/vnnOHHiBKKiojBjxgyN+leoUKHMHXUhovfLy9O4ygrmTyIqba/Ln+/1FAgAuH79OubMmYOrV6+iZs2amDx5Mjp06FDaYRERERFRKXnvC2AiIiIiohe915dBIyIiIiJ6GQtgIiIiIipXWAATERERUbnCArgcUqlUuH37dmmHQUWUlJRU2iEQlXvMn2UT8ye9jAVwEVhYWMDW1hZ2dnZqPwMHDtTaNgcNGoR169bl+/1tjB8/HgcPHnzrcfLEx8fjyy+/RNu2bWFnZ4c2bdpg8uTJWvkjERkZCTc3t7caw8LCAtbW1khNTc3X1qtXL1hYWCAlJaXI46akpMDCwgI3b958q/heZfPmzfjmm2+KfdxXefl9bm9vj4EDB+Ls2bMlsn1NfP7555g+ffor2wYPHoxvv/1Wa9seNGgQrK2t1XJA9+7dsX37dq1t833A/PlqzJ/PMX+WLOZQFsBFtnnzZkRHR6v9bNmypbTDKpJXJa43deHCBfTp0wf16tXDnj17EB0dje3bt6Ny5crw8fFBenp6sW2rOJmYmCAyMlJtWXx8PP77779Siuj1UlNTS/R2uC++z8+ePYuOHTvCz88Pjx8/LrEYXqdfv36IjIzMd1vzhIQEnD17Fv369dPq9sePH6+WA7766ivMnTsXf/31l1a3W9Yxf6pj/iwZzJ/5MYeyAC5WU6dORa9evaBSqQAAEydOxJAhQyCEwNOnTzF16lQ4OzujRYsWmDVrlnSf6ri4OHz++edwcnJCly5dsHv37kK3lZWVhaCgILRv3x6tW7fGzJkzkZaWBgDYuXMnvvjiC0ybNg2Ojo7o0KED1q9fDwD4+uuvcfbsWXz33XeYNWvWW+/zV199BR8fH4wdOxZVqlQBANSuXRvTp09Hjx49kJqaivT0dMybNw9t2rRBixYtMG7cONy7d08a49SpU+jTpw/s7e3RrVs37Nq1S2p78uQJxo0bB3t7e3Ts2BHnzp1765gBoGvXrti7d6/asj179qBz585qy5KSkjBy5Ei4uLjA1dUVISEh0uuWm5uLZcuWoWXLlmjZsiW2bt2q1vfu3bsYNWoUXFxc4O7ujh9++EFKwlOmTMH48ePh5uaGjh07QqlUIjIyEr169YKzszMcHR0xefJkZGdn48CBA1i1ahX+/PNPdO/evdCxi1uFChXQt29fpKWlITExEcDrX7PXvd5RUVHo3Lkz/P394eTkhMOHD79RTJ988glkMhkOHTqktnzHjh1o164d6tatW6Tnf+rUqfjyyy/VxurevbvGR/ocHR3RuHFjXLlyBcDr3zcAsGXLFnTq1AkODg7o378/zp8/L7VZWFjg66+/hpOTk0a3bH9fMH8yf76I+VN7+RNgDgUACNKYubm5OH/+fIHtT58+FR06dBCrV68We/bsES1atBD37t0TQggxfvx48b///U88fPhQPHr0SPTt21csXbpUPHv2TLRp00asWbNGKJVK8e+//4qWLVuKqKgoIYQQPj4+Yu3atfl+nzt3rhgwYIC4f/++ePLkiRg5cqSYMmWKEEKI8PBwYW5uLrZu3Sqys7PFvn37RJMmTcSdO3fyjfM2bt++LczNzUViYuJr15s4caL47LPPxN27d8WzZ8/ElClTRO/evYVKpRKxsbHC2tpaREREiOzsbHH27Fnh6Ogojhw5Ij1vvr6+4smTJyIpKUl06dJFdOjQ4a3iNjc3F3/99ZewsbERN2/eFEIIkZubKzp06CBOnz4tzM3NxcOHD0VWVpZwd3cXc+bMEenp6eLWrVuiZ8+eYsGCBUIIIX766Sfh6uoq/vvvP/Hs2TMxZswYYW5uLpKSkkROTo7w9vYWc+fOFZmZmeK///4TnTp1Ejt37hRCCBEYGChcXFzE7du3pX2zsbERZ8+eFUIIcePGDeHs7Cz2798vhBBi2bJlws/PTwghCh37bb38Pn/69KlYsmSJaN26tUhPTy/0NXvd6533/G7dulVkZmaKrKysN47zu+++E4MHD5YeZ2dni9atW4tjx44V+fn/+++/hZ2dncjIyBBCCHH58mXh6Oj4yvhe/vxkZWWJ3377TTRr1kycP3++0PfNtm3bRMuWLcW///4rsrOzxc8//yzs7e3F3bt3ped/0qRJIisrSzx9+vSNn593DfOnOuZP5s/SzJ9CMIeyAC4Cc3Nz0bx5c+Hg4KD2s2nTJmmdqKgo0bx5c+Hs7CyOHj0qhHj+4lpZWYno6GhpvVu3bonExESxf/9+0alTJ7XthISEiAkTJgghXp3Ac3NzhY2NjTh37pzUJz4+XlhaWorMzEwRHh4uWrRooTamtbW1OHPmTL4x30Z0dLQwNzdXe4N///330vNia2srVqxYIaysrMTff/8trfPs2TPRpEkTceXKFbFkyRLxv//9T23cRYsWiVGjRknPW0xMjNQWHh5eLAn8/PnzIiAgQKxcuVIIIcTp06fFwIEDRVJSkpTA//rrL2Fra6u2f8ePHxdOTk5CCCEGDhwoVq1aJbXl9U1KShIxMTHC1tZWKJVKqf2nn34Sn332mRDiefIYPXq01JaVlSX9IUxNTRXnzp0TnTp1Ej/88IMQQj2BFzb223r5fe7i4iK++OILKam/7jXLzMx87eudl8CLo7C7ffu2aNq0qfRH+LfffhPu7u4iNze3yM9/bm6ucHNzEwcOHBBCCBEcHCxmzJjxyu36+PiIZs2aCQcHB+Ho6CgcHR3Fp59+Knbv3i2EEIW+bwYMGCBWrFihNmafPn3Ejz/+KIR4/vwfPnz4rZ6bdxHzpzrmT+bPPKWRP4VgDtXT6Ng0STZu3IhmzZoV2O7k5ISPPvoIT548QatWrQAAjx8/RnZ2NmrXri2tV6dOHQDPT0q4efMmHB0dpTaVSgUrK6sCt5GSkoLMzEwMGzYMOjo60nI9PT3pxIkPP/xQrY+enh5yc3OLsKeFy9vG/fv3UbduXQDAiBEjMGLECADA8OHDcffuXWRnZ+Ojjz6S+pmYmKBKlSq4c+cOHj58KPXNU7duXfz1119ITU1FdnY2atWqpdZWXLy8vLB48WL4+/tj9+7d6NGjh1r7w4cPUb16dRgYGKht//Hjx0hLS8P9+/fVYqtTp470ety6dQtZWVlo2bKl1J6bmwtTU1PpcbVq1aTf9fX1ER4ejh07dsDIyAhNmzZFdnb2K18zTcZ+W697n7/uNct7rxf0ehsbG0Mmk6FixYpvHWPt2rXRtm1bREREYPTo0di+fTs+++wz6OjoFPn519HRgZeXF/bv348uXbpg//79rz0JZOzYsfD19X1lW2HvmwcPHrzy+btz584rY3ufMH/+H+ZP5s88pZE/AeZQFsDFbNOmTVAqlahduza+++47BAYGomrVqtDX18fdu3dRs2ZNAEB0dDQuX76MGjVqwNLSEuHh4dIY9+7dU0vMLzM1NYW+vj5+/vlnNG7cGACgVCpx8+ZN1K9fH9HR0drdyf+vXr16UuwBAQGvXOfDDz+EgYEBbt68KSW7Z8+eITU1FdWqVUPt2rVx+vRptT5JSUmoXr06qlSpAgMDA9y6dUt63pKTk4st/nbt2mHatGmIiYnBH3/8gWnTpuHRo0dSe+3atXH//n0olUrpg3jz5k0YGxvDxMQENWrUUDtT+/79+9L8qBo1asDU1BSnTp2S2lNTU5GZmSk9fvE13rdvH3bv3o3w8HBpXz09PV8ZtyZja9PrXrNq1aq99vVOT09/7Xu7qPr374+5c+eiT58+OHPmDBYsWACg6M8/8PwPure3N06dOgVdXV04ODi8UUyFvW/q1KmT70z3pKQkWFtbFxhbecH8qY75k/lTm/kTKN85lCfBFaP4+HgsXrwY8+bNwzfffIOtW7fizJkz0NXVhaenJ5YtW4bHjx8jNTUVCxcuRGpqKlxdXXH79m1s374dOTk5SEpKwqBBg/DTTz8VuB1dXV14e3vj22+/RWpqKpRKJRYuXAg/Pz+N4jQwMMCzZ8+KZZ/nzp2LjRs3IjQ0VJqon5ycjGXLluHkyZOoUaMGevTogZCQECQnJyMtLQ3ffPMNzMzMYG1tDQ8PD8TExGDXrl3IycnBuXPnsH37dnh7e8PAwAAeHh747rvvkJqairt372LNmjXFEjfw/KhB165dMWPGDLi4uOT7r9rGxgZ169ZFUFAQMjIycOfOHSxduhTe3t4AgE8//RSbN2/G9evXkZGRgYULF0p9bW1tUaVKFSxfvhxKpRIpKSkYOXIklixZ8spYnj17Bl1dXRgYGCA7OxubNm3C9evXkZOTA0D9NSvq2MXtda9ZhQoVXvt6F7e2bdtCCIGFCxeiY8eO0olEb/IcNWzYEJaWlggODoaXl9cb/6HR5H2zZcsWnD9/Hjk5Ofj5558RFxeX7wSi8ob5k/kzD/NnyeRPoHznUBbAReTj45PvOpZ2dnZQKpWYPHkyvL294eTkBLlcDn9/f0yZMgXPnj3D9OnTUbt2bXTr1g3dunWDtbU1/P39UblyZfzwww/Ys2cPWrZsif79+8PNzQ0jR458bRzTp0/HRx99hB49eqBVq1aIj4/H6tWroaurW+g+eHp64scff8TEiRPf+vmwsbFBREQEkpOT8dlnn8HOzg49e/bE9evXsXbtWvTv3x9TpkyBlZUVevfujXbt2uHJkydYs2YNdHR0UK9ePYSFhWHz5s1wcnLC1KlTMXHiRHTr1g0AMGPGDNStWxeffPIJ+vfvjzZt2rx1zC/y8vJCbGxsvq/vgOcJPiwsDHfu3IGrqyt69eolxQgAPXv2xODBg/HFF1+gffv2kMvlan1XrVqFixcvol27dujatSsaNGhQ4Jnjn376KaytreHu7o527drh9OnT8PT0RHx8PADA1dUVSUlJaNeuXZHHLm6FvWave72LW4UKFfDZZ59h3759GDBggLT8TZ8jb29vXL16VUq0b6Kw942npydGjhyJSZMmwcnJCeHh4VizZo3a157vK+ZPdcyfzJ+lmT+B8p1DdYQowYvjERG9ww4fPoxVq1Zh27ZtpR0KEVGZU5ZyKOcAE1G59/TpU9y6dQtr1qxBnz59SjscIqIypSzmUE6BIKJyLyEhAf369UPVqlXRs2fP0g6HiKhMKYs5lFMgiIiIiKhc4RFgIiIiIipXWAATERERUbnCApiIiIiIyhUWwERERERUrrAAJiIiIqJyhQUwEREREZUrLICJiIiIqFxhAUxERERE5QoLYCIiIiIqV1gAExEREVG5wgKYiIiIiMoVFsBEREREVK6wACYiIiKicoUFMBERERGVKyyAiYiIiKhcYQFMREREROUKC2AqETk5OVi9ejU6d+4Ma2trtGzZEhMmTEBCQoLGY0yZMgUBAQFajPLtxcfHw9PTE9bW1li8eHGxjv3i/gshsG3bNmRlZWnUd+fOnXBxcSmwPSoqChYWFkhLS8PNmzdhYWGB69evAwDc3NywefNmAEBaWhq2b9/+lntCRG/q2bNn+O6779C5c2fY2NjAzc0NwcHBePr0abFtY9CgQQgODi628Qpz//599OvXD82aNcOXX35ZrGOHhobi008/lR7/9ttvuHPnjkZ9X8yLr/JyrrSwsMDRo0cBqD+H2dnZ2LJly9vsBmmBXmkHQOXD4sWL8fvvv2P69OmQy+VISUnBihUrMHDgQBw4cAAffPBBaYdYLNavX48KFSpoZZ+mT58OIQQA4O+//8bMmTPRvXt3GBoavvXYdnZ2OHHiBIyNjZGamqrWtmPHDshkMgDP9+/IkSPo06fPW2+TiIrm6dOn6NevHypWrIgZM2agQYMG+O+//7Bw4UKcO3cOmzZtKpZ8UNJ27NiBmzdvYteuXTA1NS3WsYcMGQIfHx8AwK1btzB69Gjs3bsXtWvXfuuxa9eujRMnTqBKlSr52kJDQ6Gn97zE2rdvH5YtW4aBAwe+9Tap+LAAphIRHh6OadOmoX379gCAjz76CEuWLEGrVq3w+++/q/2HXpY9efIElpaWqF+/frGPXalSJen3vEK4uBgYGKB69eqvbKtatarWtktEmgsJCYEQAhs2bJD+Ka1Xrx4aNWqETp06ISIiAv369SvlKIvuyZMnaNCgAeRyebGPbWJiAhMTEwDFn790dXULzJsvFvLMm+8mToGgEqGjo4PTp08jJydHWiaTybBr1y507NhRWnbgwAF4eXnBxsYGnTt3RkRERIFjbtiwQZpS4ezsjMmTJyM9PR3A8/++hw4dCl9fXzg4OLxynEGDBmHOnDno2rUrWrZsifj4eDx79gzz5s1Du3btYGtrC19fXygUCqnP69oHDRqEQ4cOYdeuXbCwsMDNmzfzbfPs2bPo3bs3bGxs0KZNGyxcuBAqlUrq//LXji9+pZY3BeLmzZsYPHgwAMDe3h47d+4s9PnIExYWBhcXF7i4uGD+/PnS6/G6r/rypkDs3LkTy5cvx6VLl2BhYYHz58/DwsICiYmJ0rrp6elo3rw5Tp06VeDrRkRFp1QqsXfvXvj4+EjFb546dergxx9/RJcuXQA8L7g2b96Mzp07o1mzZvD29sbx48el9Qtrf50pU6bgyy+/RJ8+feDs7Iy//voLSqUSy5cvh5ubG5o1a4b+/fvj33//VYu9oPYpU6bghx9+wN9//w0LCwtERUXl22ZcXBwGDRoEOzs7tGjRAtOnT5dy26umxr04bevFKRDu7u4AAE9PT4SGhgIA9uzZI01bs7e3x4gRI/DgwQO18Xbu3Ik2bdrAzs4OgYGBePbsGYD8UyBelJfPo6KiMHXqVDx69AgWFhbYt28fmjZtqpYjhRBwc3PDjh07NHoNqHiwAKYSMWTIEOzcuRPt27fHlClTEBERgQcPHuDjjz+Wjmzu27cPkydPRr9+/bBnzx4MGjQIM2fOxLFjx/KNt3fvXoSGhmLKlCk4dOgQgoKC8Pvvv2Pbtm3SOn/++SecnZ2xbds26cjzy3bs2IEZM2Zg1apVkMvlGDt2LKKiorB48WJs27YNhoaG8PX1RUZGBgC8tj00NBQdOnRA165dceLEiXxfsalUKowaNQotWrTAgQMHsGjRImzfvl0qYDVVu3ZtKXn//vvv6Natm0bPx6NHj3DixAn8+OOPWLhwIfbt24e1a9dqvN1u3bphyJAhsLS0xIkTJ2BlZYUGDRrgwIED0jqHDx9G5cqVXzvfmIiKLikpCWlpabCxsXllu4ODg3TUcfXq1Vi6dCkCAgKwZ88efPLJJxgxYgSuXr2qUXth9u3bh4EDB+LHH3+EnZ0d5s2bh+3bt2P27NnYtWsXGjdujC+++AL37t0DgNe2T58+Hf3795emYdnZ2eXb3sSJE1GnTh3s3r0bq1atwqlTp7B69eoiP4d55y9s2rQJQ4YMwT///INp06bB19cXhw4dwooVK3DlyhWEhYWp9du2bRuWL1+ONWvWIDo6ukjzo+3s7DBt2jSYmprixIkT6NSpk/Q3IE90dDQePHgg/QNDJYMFMJUIPz8/LFu2DI0bN8a+ffswZcoUtGvXDnPnzpWOgP7www/o27cvBgwYgAYNGsDHxwe9evXKl4wAoHr16liwYAE6dOiAunXrwt3dHc7Ozmr/ictkMvj5+UEul6t9jf+iFi1aoHXr1rCxscH169dx4sQJzJ8/H46OjrCwsEBISAjS09Oxd+/eQttNTU1hYGAAIyMjVK9eHbq6umrbevr0KR4/foxq1aqhbt26aNmyJdatW4dWrVoV6bnU1dVF5cqVATyfnpC3vcKeD11dXYSEhMDS0hLt27fHiBEjsHXrVo23a2RkBGNjY+lrP11dXXh6emL//v3SOvv27UP37t1RoQJTC1Fxevz4MQD1qVCvIoTA+vXr4e/vj+7du6Nhw4YYM2YMWrVqhTVr1hTaromGDRuiR48eaNKkCbKzs7Fjxw5MnToV7du3h1wux5w5c1C7dm1s2bIFT548eW17pUqVIJPJoK+vj+rVq8PAwCDf9m7evAlTU1PUqVMHtra2WLlyJby8vIr8HOb9HTA1NYWJiQkMDQ0xd+5c9OjRQ8rJ7u7uiI2NVev39ddfo3nz5nB0dJQO4OQdFCmMgYGB9Jrl7Z+Xlxd+/fVXZGdnA3ieNzt06ICKFSsWeZ/ozfGvFJWYzp07Y8OGDYiKikJYWBg6duyIzZs3Y926dQCeX0GhefPman0cHBwQFxeXb6wWLVqgTp06WLJkCQICAtCtWzccO3YMubm50jp169aFjo7Oa2OqV6+e9HtcXBz09fVhbW0tLTM2NkbTpk0RGxtbaHthTE1NMXjwYAQFBaFNmzaYOnUqHj9+jLp16xbatzCaPB81a9ZErVq1pMdWVlZITk7GkydP3ni73t7euH79OuLj4/Ho0SOcPHnyjf4wEdHr5Z1olVcIFyQlJQWpqakF5tLC2jXxYt68ceMGVCqV2pHbChUqwM7ODrGxsYW2a2LMmDHYuHEjWrZsifHjxyM+Ph4NGzbUqO/rWFlZwc7ODitWrMCECRPg7e2Nn376SS1v6urqolmzZmp9srOzcePGjTfebseOHZGVlYW//voLKpUKkZGR8PT0fJtdoTfAApi07urVq5g7d6702MTEBB06dMDSpUvRrVs3/PnnnwDwyrOXc3NzpSPEL9q5cyf69++PR48eoW3btvj222/h5uamto4mZ0MbGRkVun5ubi5yc3MLbdfEtGnTcOjQIQwdOhS3b9+Gn58fli9f/sp1X5wvXRhNno+Xj8rmxZx3pvKbqFevHuzs7HDw4EH8+uuvaNiwISwtLd94PCJ6tfr168PU1BQXLlx4ZXtQUBA2bNhQInnsxbz5qiO2L45XWLsmPv/8cxw9ehTjxo1DRkYGJk+ejGnTpgHAKw9yaJo7//rrL3h6eiIxMRGOjo746quvMGDAgHzrvfhtXt4Jbfr6+hpt41VMTEzg7u6OyMhInD59GiqVqsBpeqQ9LIBJ63Jzc7F582acOXMmX1vFihWlIxtmZmaIjo5Wa4+Ojn7lmcHr16+Hr68v5syZgz59+sDS0hIJCQlvdbatXC5Hdna22h+Y9PR0XL16FWZmZoW2F+bBgwf46quvUK1aNXzxxRf48ccf4efnJ00hMDAwUDsJLSkpqcCxXk76mjwfycnJePTokfQ4JiYGdevWhbGxcaGxF7RdAPDy8sLhw4dx5MgRHsUg0hJdXV14eHhg06ZNyMzMVGtLSEjATz/9BH19fVSsWBE1atR4ZS41MzMrtL2oPv74Y+jr6+Off/6RlgkhEBMTAzMzs0LbC5OVlYVvvvkG2dnZGDhwIMLCwjBr1iwpb+rr66vlzbS0NKSkpLxyrJfz18aNG9G1a1cEBwdjwIABaN68eb68qVKp1KaSRUdHw9DQUO0oeGEKyptHjx7F4cOH0blz57cqqOnN8DJopHVNmzZFp06dMHbsWEyYMAEuLi5IS0vDX3/9hb1792L9+vUAns8TDggIgLm5OVq2bImTJ08iPDwc8+fPzzdmjRo1EBUVhbi4OOmyQHFxcTA3N3/jOBs0aIBOnTph+vTpmD17NipVqoTly5dDT08P3bt3h6mp6WvbC1O5cmX8/vvvyMzMhJ+fHzIyMnDixAnppBZra2ts374d3t7eMDExwYIFCwo8epJXtF66dAlWVlYaPR8qlQoTJ07EpEmTkJSUhFWrVmHChAlFeo6MjY3x4MEDJCUloXbt2tDT00O3bt0wf/58KBQKzJo1q0jjEZHmRo0ahT/++AOff/45xowZg/r16+PKlStYuHAhrKyspOtz551zUadOHTRt2hT79u3DyZMnsWnTJo3ai0Imk8HHxwcLFiyAsbExPvroI2zatAm3bt1C3759C20vjKGhIf755x/cuHEDkyZNgq6uLn777TcpbzZr1gy7d+/G8ePHUa9ePYSGhhZ4DkJe3rxy5Qpq166NGjVq4MyZM7h06RKMjY2xa9cu/PHHH7C1tZX66OjoYOrUqZgzZw7S0tIQHByMwYMHF+l6y8bGxkhPT0dcXBzq1asHQ0NDtGnTBrq6utixYwd++OEHjcei4sMCmErEt99+i7Vr12LDhg2YN28eKlSoAFtbW6xdu1aaG+bm5obZs2djzZo1+Oabb/Dxxx9j3rx5r5xTOn36dMycORO9evVCpUqV0LJlSwwfPhyHDh16qzjnz5+PoKAgjBgxAjk5OXBycsLmzZuls6sLa38dfX19rF69GvPnz8enn34KPT09uLm5YcaMGQCeXylDoVBgyJAhqFKlCgICAnDr1q1XjmVubo4OHTpgyJAhmDhxokbPh1wuh7W1NQYOHAgDAwN8/vnnRb5maOfOnbF9+3Z069YNW7ZsgY2NDUxNTdGmTRs8e/YMderUKdJ4RKS5qlWr4qeffsL333+PmTNn4sGDB6hZsya6dOkCf39/6R9mHx8fpKenY+HChXj48CHMzc0RFhYGR0dHjdqLasKECVKhmJaWhmbNmmHjxo1o0KCBRu2FWbJkCebNm4cBAwZApVKhVatW0rQ6b29vxMTEYPz48TA0NMQXX3yR72Y+eapUqYI+ffpgxowZ6NevHwICAjBt2jT4+PjA0NBQuszZ8uXLpbtsymQy9OrVC35+fsjJyUGPHj2KfEfSli1bomnTpujRowe+/fZbdO7cGbq6uujatSuOHDkCBweHIo1HxUNH8ArNRPSWevXqhX79+vEOcUREGgoICEDDhg0xfvz40g6lXOIRYCJ6Y3/88Qf++ecfJCYmomvXrqUdDhHRO+/MmTO4fPkyjh8/jkmTJpV2OOUWC2AiemObNm3C+fPnMW/ePF7DkohIA/v378fevXsxadKkIp1MR8WLUyCIiIiIqFzhEeDXyM3NRVpaGvT19Qu9oQIRUXETQiA7OxsmJiZl7u56zJ9EVJoKy58sgF8jLS1N7fp/RESlwdzcvNBb4L5rmD+J6F1QUP5kAfwaeRemNjc3L/B6rERE2qJUKnH9+vUyeZF85k8iKk2F5U8WwK+R97WdgYFBkS56TURUnMriFALmTyJ6FxSUP8vWpDIiIiIiorfEApiIiIiIypUSLYC3bdsGKysr2NnZST8RERFQKpWYPXs2XFxc4OLigqCgIKhUKqlfZGQkOnXqhObNm8PHxwc3btyQ2u7cuQNfX1/Y2dnBzc0N4eHhUpsQAkuXLkWrVq3g4OCAwMBApKenl+QuExEREdE7pkQL4IsXL2Lo0KGIjo6Wfnr27InQ0FDExcXh0KFD2L17N6KiorBu3ToAQGxsLKZOnYr58+fjzJkzcHBwwKhRo5CbmwsAGDduHORyOaKiohASEoIFCxYgJiYGAPDLL78gMjIS4eHhOHLkCB48eIDg4OCS3GUiIiIieseUaAF86dIlNGnSJN/yiIgI+Pn5wdTUFLVq1YK/v790JHfPnj1o164dHB0dYWBggICAACQnJyMmJgYKhQIXLlxAQEAADAwMYG9vD09PT6lvREQEfHx8ULt2bVSuXBnjxo3D7t27kZ2dXZK7TURERETvkBIrgLOzs3H9+nXs3LkTbdq0QceOHbF69Wo8fvwY9+/fh1wul9Y1MzNDQkIClEol4uPj0ahRI6lNV1cX9evXR1xcHBQKBWrVqqV2C1YzMzPExsYCQL6+ZmZmyMjIwK1bt0pgj4mIiIjoXVRil0FLSUmBjY0NPv30UyxfvhxxcXEYOXKkdDRWJpNJ68pkMgghkJmZifT0dBgZGamNJZPJkJ6eDkNDw3xtRkZGyMjIAACkp6fnGxeA1E5ERERE5U+JFcA1a9bEli1bpMdNmzbFoEGDsHv3bgBAZmam1JZXoBobG0MmkyErK0ttrIyMDJiYmMDY2FitX944xsbGAJ4XvAWNWxQXL14s0vpERPQc8ycRvYtKrAC+du0afvvtN4wePVpalpWVherVqyMlJQUKhQJ169YFACgUCjRo0AB6enpo1KgRFAqF1EelUiExMRFyuRympqZITk5GWloaTExMpL550x7y+jo7O0ttMplM2o6mrK2ty+WF3JU52TDQK3t3oCqrcRO9LCsrq8wXkOU1fxJR6Sosf5ZYAWxiYoLVq1ejdu3a6NmzJy5evIjNmzdj5syZuHDhAlasWIGmTZsiJycHYWFh6NGjBwDAw8MD/fr1w8mTJ+Hk5IQVK1agWrVqsLW1ha6uLpo0aYKQkBBMmTIFly9fxt69e7Fy5UoAgJeXF9avX4/WrVvjgw8+wJIlS+Dh4QE9Pd4ATxMGevros3pUaYdRZNv9VpR2CERERPQOK7FK8KOPPsL333+PxYsXY968eahSpQpGjRqFrl27ws3NDcHBwfDy8kJOTg68vb3h5+cHALCwsEBwcDDmzZuHu3fvwsrKCitXroSuri4AIDQ0FLNnz5aK3MDAQDg6OgIA+vfvj5SUFAwcOBAZGRlwdXXFtGnTSmqXiYiIiOgdpCOEEKUdxLsq7/B5ef4Kj0eAiUpPWc5BZTl2Iir7CstBvBUyEREREZUrLICJiIiIqFxhAUxERERE5QoLYCIiIiIqV1gAExEREVG5wgKYiIiIiMoVFsBEREREVK6wACYiIiKicoUFMBERERGVKyyAiYiIiKhcYQFMREREROUKC2AiIiIiKldYABMRERFRucICmIiIiIjKFRbARERERFSusAAmIiIionKFBTARERERlSssgImIiIioXNGoAA4NDUViYqK2YyEiIiIi0jqNCuCoqCh07doVffv2xaZNm5CSkqLtuIiIiIiItEKjAnjz5s04fPgwOnfujIiICLRr1w7Dhg3D3r17kZGRoe0YiYiIiIiKjcZzgGvVqgVfX1/s3LkT+/fvh5WVFWbOnIlWrVph8uTJiI6O1macRERERETFQq8oK6empuLQoUM4ePAgzp49C0tLS3h6euLevXsYNmwYBg4ciPHjx2srViIiIiKit6ZRARweHo4DBw4gKioKNWrUgKenJ2bNmgW5XC6t07BhQ8yfP58FMBERERG90zQqgIODg9GlSxds2LABjo6Or1zHwsICI0aMKNbgiIiIiIiKm0YFsLu7O4YOHYr69esXuI6NjQ1sbGyKLTAiIiIiIm3Q6CS43377DRUq8J4ZRERERFT2aVTV9u3bF8HBwbhw4QJSU1ORkZGh9kNEREREVFZoNAVi586dePToEX7//fdXtl+5cqVYgyIiIiIi0haNCuBly5ZpOw4iIiIiohKhUQHs7OwMAEhMTERsbCxyc3NhZmamdhk0IiIiIqKyQKMCOC0tDdOnT0dkZCT09fUhhIBKpUKrVq0QGhoKY2NjbcdJRERERFQsNDoJbsGCBbh+/Tq2bduG8+fP48KFC/j555+RnJyMkJCQIm0wPT0dXbp0wbp16wAAT58+xdixY+Ho6IjWrVtj9erVautv2bIF7du3h52dHfz9/fHgwQOp7dq1a+jXrx+aN2+OLl264Pjx41KbUqnE7Nmz4eLiAhcXFwQFBUGlUhUpViIiIiJ6/2hUAP/666/4+uuvYWNjAx0dHejo6MDW1hazZ89GZGRkkTY4b948JCQkSI9nz54NAPjzzz+xceNG/PTTTzhw4IC0bMWKFVizZg3++usvmJqaYsqUKQCeF7gjRoxA586d8ffff2PSpEkYN24cbt26BQAIDQ1FXFwcDh06hN27dyMqKkoquomIiIio/NKoABZCoEqVKvmWm5qaIj09XeONHTx4EDdu3IC9vT2A50eDDx06hDFjxkAmk0Eul8PHxwc7duwAAERERKBHjx4wNzeHTCbD5MmTceLECSQnJyMqKgqZmZn4/PPPoa+vD3d3dzg7O2Pv3r1SXz8/P5iamqJWrVrw9/dHeHi4xrESERER0ftJowLYyckJy5cvh1KplJYplUqsWLECDg4OGm3o9u3bWLRoERYuXCjdVCMhIQG5ublo2LChtJ6ZmRliY2MBAPHx8WjUqJHUVrVqVVSuXBlxcXGIj4+HXC6Hjo5Ovr5PnjzB/fv31U7SMzMzQ0JCgto+EBEREVH5o9FJcIGBgRgwYABcXV3RpEkTAM+v/WtoaIi1a9cW2l+lUmHSpEkYO3YsPvroI2l5WloaDAwMoKurKy0zMjKSbq6Rnp4OIyMjtbFkMhkyMjJe2ZbXN++otEwmU+snhEBmZiYMDAw02W3JxYsXi7T++0LTf27eRefOnSvtEIgI5Td/EtG7TaMCuH79+jhw4AD27NmD+Ph4GBoaokuXLvD09MxXhL7KypUrUbNmTXh7e6stNzY2RnZ2NnJzc6WjwpmZmdJVJWQyGbKystT6ZGRkwNjYGMbGxsjMzFRry+ubV/i+2J5XVL/JFSusra1haGhY5H5Uespy8U6UJysrq8wXkMyfRFQaCsufGhXAAPDBBx/Ax8fnjYLYt28f7t27B0dHRwDPj+z++++/iIuLg46ODm7cuAEzMzMAgEKhkKY9NGrUCAqFQhonJSUFjx49glwuh0qlynf0WaFQwM7ODpUrV0b16tWhUChQt25dqa1BgwbQ09N4l4mIiIjoPaRRNejm5qY21zaPjo4O9PX1UbNmTXTv3h19+vR5Zf+XrxQxaNAguLq6wtfXF+np6fj2228RHByM5ORkbN68GePHjwcAeHt7Y8qUKejSpQvMzMywcOFCtGrVCjVr1kSVKlWgq6uL1atX4/PPP8eJEycQFRWFGTNmAAC8vLywYsUKNG3aFDk5OQgLC0OPHj2K8twQERER0XtIo5PgBg8ejJSUFHTr1g3Tpk3DtGnT4OHhgdTUVLi6uqJt27ZYtmwZ1q9fX+QAvv76axgZGcHd3R3/+9//0K9fP3h5eQEA2rdvjzFjxiAgIACtW7dGamoqFi1aBAAwMDDAmjVrcOzYMbRo0QKLFi3Cd999h3r16gEAxo4di6ZNm8LLywteXl5wdnaGn59fkeMjIiIioveLjhBCFLZSz5498cUXX0iFaZ4DBw5g7dq12LlzJ06cOIE5c+bg999/11qwJS1v/kh5nsPWZ/Wo0g6hyLb7rSjtEIiKRVnOQWU5diIq+wrLQRodAVYoFLC2ts633NLSEnFxcQCeX2bs/v37bxkuEREREZF2aVQAW1lZYd26dcjJyZGW5eTkYN26dbC0tATw/LJTtWvX1k6URERERETFRKOT4GbNmgVfX1+4urrC0tISQghcu3YNALB69WqcPXsWU6dOxdy5c7UaLBERERHR29KoALa0tMShQ4ewf/9+XL9+HXp6eujatSs8PDxgZGSEmzdvYseOHdLRYCIiIiKid5XGF8WtWLEiPDw8kJCQALlcjuzsbOkmGC/e3Y2IiIiI6F2m0RxgpVKJOXPmwMnJCb1798a9e/cwZcoU+Pv749mzZ9qOkYiIiIio2GhUAC9duhTR0dHYvHmzdCmJoUOHIjExEQsWLNBqgERERERExUmjAvjgwYOYOXMm7O3tpWXNmzfHvHnzcOTIEa0FR0RERERU3DQqgFNSUlC9evV8yytVqoSMjIxiD4qIiIiISFs0KoAdHR2xefNmtWVKpRLff/+92lFhIiIiIqJ3nUZXgZg+fTqGDh2KEydOQKlUYurUqbhx4wZ0dXXxww8/aDtGIiIiIqJio1EB3LBhQxw8eBB79+5FXFwcVCoVPD094eXlBZlMpu0YiYiIiIiKjUYF8NSpUzF9+nT06tVLbfnjx48xefJkhIaGaiU4IiIiIqLiVmABfPXqVSQnJwMAdu3ahdatW6NSpUpq61y/fh0nTpzQboRERERERMWowAL46dOnGD58uPT4yy+/zLeOsbExfH19tRMZEREREZEWFFgAOzk54erVqwAANzc37NixA1WrVi2xwIiIiIiItEGjy6AdOXKkwOI3b5oEEREREVFZoNFJcAkJCVi4cCFiY2OhUqkAAEIIKJVKpKSk4PLly1oNkoiIqCxR5mTDQE+/tMN4I2U5diJNaVQAz5o1C48fP0b//v2xePFijB07Fjdv3sSOHTswd+5cbcdIRERUphjo6aPP6lGlHcYb2e63orRDINI6jQrgf//9Fxs3boSNjQ0OHjyI5s2bY+jQoWjQoAH27duX7/JoRERERETvKo3mAAshUK1aNQDPb4px5coVAIC7uzunPxARERFRmaJRAWxpaYlff/0VANC4cWP8/fffAJ6fACeE0F50RERERETFTKMpEKNHj8bIkSOhr68PLy8vrFy5EoMGDYJCoUC7du20HSMRERERUbHRqABu27YtIiMjkZOTgxo1amDr1q3Yvn072rZti8GDB2s7RiIiIiKiYqPRFAgASEpKwu3btwEAFhYW0NfXh62tLYyMjLQWHBERERFRcdOoAA4PD8ewYcOgUCikZU+fPoWfnx/279+vteCIiIiIiIqbRlMgVq1ahfnz58PT01NaNm/ePDg7O2P58uXo3r271gIkIiIiIipOGh0BvnfvHmxsbPItt7W1laZFEBERERGVBRpfBm3Hjh35lu/atQtyubzYgyIiIiIi0haNpkCMHz8eQ4cOxcmTJ9GsWTMIIXD58mXExsYiLCxM2zESERERERUbjY4Au7i4YM+ePWjRogXu3r2LlJQUtGjRAgcOHEDLli21HSMRERERUbHR6Agw8PwWyJMnT9ZmLEREREREWqfxdYCLw9GjR+Hp6Qk7Ozt07NgRP//8MwBAqVRi9uzZcHFxgYuLC4KCgqBSqaR+kZGR6NSpE5o3bw4fHx/cuHFDartz5w58fX1hZ2cHNzc3hIeHS21CCCxduhStWrWCg4MDAgMDkZ6eXmL7S0RERETvnhIrgG/fvo2AgAAEBgYiOjoaoaGhmD9/Ps6fP4/Q0FDExcXh0KFD2L17N6KiorBu3ToAQGxsLKZOnYr58+fjzJkzcHBwwKhRo5CbmwsAGDduHORyOaKiohASEoIFCxYgJiYGAPDLL78gMjIS4eHhOHLkCB48eIDg4OCS2mUiIiIiegeVWAFcp04dnDp1Cm3atEFubi5SU1Ohq6uLihUrIiIiAn5+fjA1NUWtWrXg7+8vHcnds2cP2rVrB0dHRxgYGCAgIADJycmIiYmBQqHAhQsXEBAQAAMDA9jb28PT01PqGxERAR8fH9SuXRuVK1fGuHHjsHv3bmRnZ5fUbhMRERHRO0bjOcDFoWLFinj27BmcnZ2hUqkwfPhwVKtWDffv31e7nJqZmRkSEhKgVCoRHx+PJk2aSG26urqoX78+4uLiULVqVdSqVQsVK1ZU67tv3z4AQHx8PBo1aqTWlpGRgVu3bqFBgwba32EiIiIieudoVAAPGjQIOjo6+Zbr6OhAX18fNWvWRPfu3dGqVatCx5LJZIiJicHVq1cxbNgwGBkZSctfXEcIgczMTKSnp0vrvNienp4OQ0PDfG1GRkbIyMgAAKSnp+cbF4DUrqmLFy8Waf33hYODQ2mH8MbOnTtX2iEQEZg/yyrmUHrfaVQAOzs7Y9WqVdKJaABw4cIFHDx4EN7e3jA0NMSYMWMwa9YseHt7v3YsXV1d6OrqwsbGBr1798b58+cBAJmZmdI6eQWqsbExZDIZsrKy1MbIyMiAiYkJjI2N1frljWNsbAzgecFb0LhFYW1tDUNDwyL1odJV1v/4EAFAVlZWmS8gmT/LJuZQKusKy58aFcBRUVGYPHkyBg8erLbc3t4eBw8exMaNG+Hk5ITly5cXWACfOnUK3333HbZt2yYty87OxgcffIDq1atDoVCgbt26AACFQoEGDRpAT08PjRo1gkKhkPqoVCokJiZCLpfD1NQUycnJSEtLg4mJidQ3b9pDXl9nZ2epTSaTSdshIiIiovJHo5PgLly4gHbt2uVb3rJlS+mKC7a2trh582aBYzRp0gSJiYnYuHEjVCoVzp49i4iICPTu3RteXl5YsWIFHj58iOTkZISFhaFHjx4AAA8PDxw9ehQnT56EUqnEsmXLUK1aNdja2sLMzAxNmjRBSEgIsrKyEB0djb1790pFuJeXF9avX4+kpCQ8fvwYS5YsgYeHB/T0SnTqMxERERG9QzSqBBs2bIhdu3Zh3LhxassjIiLw8ccfA3h+ubIPP/ywwDFMTU2xZs0afPPNN1i6dCnq1KmDb775Bs7OzrC1tUVwcDC8vLyQk5MDb29v+Pn5AQAsLCwQHByMefPm4e7du7CyssLKlSuhq6sLAAgNDcXs2bPRunVrfPDBBwgMDISjoyMAoH///khJScHAgQORkZEBV1dXTJs2rchPEhERERG9P3SEEKKwlU6dOgV/f3/I5XI0a9YMQghcvHgRCoUC33//PSpXrozBgwfD398fw4YNK4m4S0Te/JHyPIetz+pRpR1CkW33W1HaIRAVi7Kcg8py7MWlLOZPgDmU3g+F5SCNpkC0bNkS+/btQ5s2bZCcnIyUlBS0b98ehw4dQqtWrWBgYIBFixa9V8UvEREREb2fNJ4MW69ePUyYMOGVbY0bN0bjxo2LLSgiIiIiIm3RqABOSUlBWFgYLly4gJycHLw8a2LHjh1aCY6IiIiIqLhpVABPmTIFFy9ehJeXl9pd14iIiIiIyhqNrwO8ceNG2NraajseIiIiIiKt0ugkuA8//LDcnsVLRERERO8XjQrggIAAzJ07FxcuXMCTJ0+QkZGh9kNEREREVFZoNAViwYIFePr0Kfr27fvK9itXrhRrUERERERE2qJRAbxs2TJtx0FEREREVCI0KoCdnZ21HQcRERERUYkosADu3bs31q1bh8qVK6NXr17Q0dEpcBBeB5iIiIiIyooCC2BXV1cYGBgAADp06FBiARERERERaVOBBfDo0aOl311cXNC8eXPo6+urraNUKnH8+HHtRUdERERUynJU2dDT1S98xXdMWY27JGg0B3jw4ME4efIkqlatqrY8KSkJEydOxPnz57USHBEREVFp09PVx/LDE0s7jCIb7f5taYfwziqwAN66dStCQ0MBAEIIdOvWLd884PT0dDRt2lS7ERIRERERFaMCC+C+ffvC2NgYubm5mDZtGkaOHIlKlSpJ7To6OjA2NkbLli1LJFAiIiIiouJQYAGsp6eHHj16AAA++ugj2NvbQ09PoxkTRERERETvLI0qWicnJxw+fBixsbFQqVTScqVSiUuXLmHdunVaC5CIiIiIqDhpVAAHBQVhy5YtMDMzQ1xcHCwtLXH79m08efIEvXv31naMRERERETFpoImK+3fvx/z58/H3r178dFHH2Hx4sX4448/4OrqCiMjI23HSERERERUbDQqgB8/fgwnJycAgLm5Oc6fPw9DQ0OMHj0ahw8f1mqARERERETFSaMCuEaNGrh9+zYAoGHDhrh69SoAoFKlSkhJSdFedERERERExUyjOcCenp6YPHkygoKC0L59e4waNQqNGzfGsWPHYGZmpu0YiYiIiIiKjUYFcEBAAIyNjfHs2TO4u7tj8ODBmDdvHmrWrIng4GBtx0hEREREVGw0KoDXrl0Lb29v1KpVCwAwevRojB49WquBERERERFpg0ZzgFevXo3s7Gxtx0JUKrJVZfO9XVbjJiIiKm0aHQF2c3PDjz/+iJEjR6Jq1arajomoROnr6mNy+PjSDqPIFvb6rrRDICIiKpM0KoDj4+Nx+fJlbNmyBTKZDIaGhmrtp06d0kpwRERERETFTaMCeNCgQdqOg4iIiIioRGhUAPfs2VPbcRARERERlQiNToIjIiIiInpfsAAmIiIionKlRAvg8+fPY8CAAXB0dISrqytCQ0MhhIBSqcTs2bPh4uICFxcXBAUFQaVSSf0iIyPRqVMnNG/eHD4+Prhx44bUdufOHfj6+sLOzg5ubm4IDw+X2oQQWLp0KVq1agUHBwcEBgYiPT29JHeZiIiIiN4xGhXAO3fuRFpa2lttKC0tDcOHD0e3bt0QFRWFDRs2YNeuXdi6dStCQ0MRFxeHQ4cOYffu3YiKisK6desAALGxsZg6dSrmz5+PM2fOwMHBAaNGjUJubi4AYNy4cZDL5YiKikJISAgWLFiAmJgYAMAvv/yCyMhIhIeH48iRI3jw4AHvXEflVk4ZvW5wWY2biIjeXRqdBLdixQp8/fXX6NChA7y8vNCuXTvo6uoWaUN37tyBvb09fHx8AAANGjRAx44d8c8//yAqKgrffPMNTE1NAQD+/v747rvv4Ofnhz179qBdu3ZwdHQE8Py2zFu2bEFMTAxMTU1x4cIFrFu3DgYGBrC3t4enpyfCw8PRvHlzREREwMfHB7Vr1wbwvFgeNGgQZsyYAX19/SLFT1TW6enqY/nhiaUdRpGNdv+2tEMgIqL3jEZHgA8fPowffvgBVatWxYwZM9C6dWvMmTMH//zzj8YbatSoEVasWCE9ViqV+OOPP2BpaYn79+9DLpdLbWZmZkhISIBSqUR8fDwaNWoktenq6qJ+/fqIi4uDQqFArVq1ULFiRbW+sbGxAJCvr5mZGTIyMnDr1i2N4yYiIiKi94tGR4ABwN7eHvb29pg+fTpOnz6Nw4cPY8iQIfjwww/h5eWF3r17o27duhqNpVQqMWHCBBgYGKBbt24ICQmBTCaT2mUyGYQQyMzMRHp6OoyMjNT6y2QypKenw9DQMF+bkZERMjIyAADp6en5xgUgtWvq4sWLRVr/feHg4FDaIbyxc+fOabwu9/PdV5T9pHcL82fZxM+curL8evK1fDWNC2AAUKlU+Ouvv3Dw4EEcPXoUFStWRIcOHaBQKODh4YFJkyZhwIABrx3j/v37GDNmDABg/fr1qFDh+UHozMxMaZ28AtXY2BgymQxZWVlqY2RkZMDExATGxsZq/fLGMTY2BvC84C1o3KKwtrbOd/c7ereV5WRVFNzP91tWVlaZLyCZP8um8vqZex+V19eysPypUQF8+vRpHDhwAL/99hsyMzPh7u6O4OBgtGnTRipgN2zYgMWLF7+2AL5+/TqGDh2KVq1a4euvv4aBgQEAoHr16lAoFNIRZIVCgQYNGkBPTw+NGjWCQqGQxlCpVEhMTIRcLoepqSmSk5ORlpYGExMTqW/etIe8vs7OzlKbTCbT+Eg1EREREb1/NJoD7Ovri1u3biEwMBAnT55ESEgI2rVrJxW/AGBlZQUPD48Cx0hNTcWQIUPg4eGBBQsWSMUvAHh5eWHFihV4+PAhkpOTERYWhh49egAAPDw8cPToUZw8eRJKpRLLli1DtWrVYGtrCzMzMzRp0gQhISHIyspCdHQ09u7dC29vb2nc9evXIykpCY8fP8aSJUvg4eEBPb0iHfgmIiIioveIRpXgsWPHUL169deu4+TkBCcnpwLbd+3a9f/au/OoKK60DeAPIChgosYlIsaJYiAGFBEQV0SJiAvgEqMIJi4JKmrUMYrbuDsKmqA4GhE1J3GNisZ1yGQ042RcMHIg6Bg3TBTZROnI2nQD9/vDob60LHZDty3U8zvHc+h7u269t6p8eS1rQXZ2Nvbt24f9+/dL7X379sX69esRHh4Of39/lJSUICAgACEhIQAABwcHhIeHY/Xq1cjMzISjoyO++OIL6SkUmzdvxrJly9C7d2+8+uqrCAsLk54YERgYiJycHAQFBaGoqAheXl5YtGiRNlMmIiIionpKqwK4ZcuWSEpKwr59+3D79m2Ym5vDzs4OH330kcbTG6ozceJETJw4scr+pUuXYunSpZX2+fj4wMfHp9I+GxsbbN++vdI+U1NTzJw5U7rmmIiIiIhIq0sgDh8+jKCgICiVSvj6+qJ///7IyclBQEAAzp49a+gYiYiIiIj0RqszwNu2bcOiRYsQFBSk0R4TE4OIiAgMGDDAIMEREREREembVmeAs7Oz0atXrwrt3t7eSE9P13tQL7vikrr7ata6HDsRERGRPmh1BnjgwIHYv39/hRvIjhw5gn79+hkksJdZwwbmcF3zkbHDqJGExTuMHQIRERGRUVVZAM+aNUv6uaioCCdPnsT58+fRpUsXmJqa4saNG7hx4wb8/f1fSKBERERERPpQZQH8x7elWVlZYcSIEdLnsrIy2Nvbw97e3rDRERERERHpWZUF8Nq1a19kHEREREREL4RWN8EREREREdUXLICJiIiISFZYABMRERGRrGhVAKenp0MIUaG9tLQU165d03tQRERERESGolUB7O3tDYVCUaE9PT29wtvhiIiIiIheZlU+BeLw4cM4cOAAAEAIgcmTJ8PMzEzjO48ePYKtra1hIyQiIiIi0qMqC+AhQ4YgMzMTAHDt2jX06NED1tbWGt+xtrbGoEGDDBshERERERlcaZkaZqbmxg5DZzWJu9oXYcyYMQMAYGtri6FDh8LCwqJ2ERIRERHRS8nM1BzHE+YbOwyd+btG6LxMlQXwH40YMQI3btzA1atXoVarK9wQx+uAiYiIiKiu0KoA3rp1K6KiotCkSZMKl0GYmJiwACYiIiKiOkOrAnjPnj2YO3cuPv74Y0PHQ0RERERkUFo9Bk2pVMLX19fQsRARERERGZxWBfCgQYNw7NgxQ8dCRERERGRwWl0C0ahRI2zbtg1xcXFo164dzM01HzWxadMmgwRHRERERKRvWhXASqUSfn5+ho6FiIiIiMjgtCqA165da+g4iIiIiIheCK0K4HPnzlXb369fP70EQ0RERHWHulQNc7O69+awuho36Y9WBfCUKVMqbW/YsCFat27NApiIiEiGzM3MMT92jrHD0FnEqEhjh0BGplUBfOPGDY3PpaWluH//PlauXImAgACDBEZEREREZAhaPQbtWWZmZmjfvj3CwsIQFRWl75iIiIiIiAymRgVwucLCQigUCn3FQkRERERkcFpdAhEREVGhraCgAGfOnEHfvn31HhQRERERkaFoVQBfvXpV47OJiQnMzc3x3nvvYdKkSQYJjIiIiIjIELQqgHfv3m3oOIiIiIiIXgitCmAAuHnzJnbs2IE7d+6gtLQUHTt2RHBwMLp162bI+IiIiIiI9Eqrm+DOnTuHkSNH4vfff8egQYPg6+uLvLw8jB8/Hv/5z390XmlycjK6d+8ufVapVFi2bBk8PDzg4eGBtWvXorS0VOqPi4uDj48PunbtiuDgYPz2229SX0ZGBiZPngwXFxcMGDAAsbGxUp8QAps2bUKvXr3g6uqKsLAwFBYW6hwvEREREdUfWhXAGzduxLRp0xATE4OpU6ciNDQUMTExmDZtGjZt2qTTCk+fPo1JkyZBrVZLbZs3b8adO3fw3Xff4dixY4iPj8fOnTsBALdv38bChQvx17/+FZcvX4arqyumT5+OsrIyAMDs2bNhZ2eH+Ph4bNiwAevWrUNSUhIA4JtvvkFcXBxiY2Nx9uxZPHr0COHh4TrFS0RE+lVcon7+l15CdTVuIqpIq0sgUlJSsHHjxgrtfn5+iImJ0XplkZGR+PHHHxEaGorNmzdL7UePHsWaNWvQtGlTAMDUqVMRGRmJkJAQHD9+HJ6ennBzcwMAfPLJJ9i7dy+SkpLQtGlTXL16FTt37oSFhQW6desGPz8/xMbGomvXrjh69CiCg4NhY2MD4GmxPH78eCxZsgTm5nwFIhGRMTRsYA7XNR8ZOwydJSzeYewQiEhPtDoD3KZNG1y/fr1C+3//+180b95c65WNGzcOR44cgaOjo9SWm5uL7Oxs2NnZSW0dOnTAvXv3oFKpkJKSgo4dO0p9ZmZmaNeuHe7cuYO7d++idevWaNy4scayt2/fBoAKy3bo0AFFRUVIS0vTOmYiIiIiql+0OgMcHByM5cuXIysrC87OzgCAxMREREdHY/LkyVqv7PXXX6/QVn5NrqWlpdRmaWkJIQSUSiUKCwvRqFEjjWUsLS1RWFiIhg0bVuhr1KgRioqKpLGfHReA1K+ta9euaXx2dXXVafmXTUJCglbfq8vz1HaOAOdZF+gyT3q5PJs/AXkci3V5joA85sn8WZFc5gnoUAAXFBQgOjpaevNbq1atMHPmTAQHB+se5R+UF6VKpVJqKy9QraysYGlpieLiYo1lioqKYG1tDSsrK43lysexsrKSxq5qXF04OTmhYcOGOi3zMqvLB7i25DBHgPOs74qLiystIOsS5s+6SQ7zlMMcAfnO83n5U+vHoE2ZMgVTpkxBTk4OLCwsNC47qI0mTZqgZcuWuHv3LmxtbQEAd+/exZtvvokGDRqgY8eOuHv3rvT90tJS3L9/H3Z2dmjatCmysrJQUFAAa2tradnyyx7Kly1/4sTdu3dhaWkprYeIiIiI5Kfaa4BVKhUOHjyI3Nxcqe21115DbGwsDhw4oPEkh9rw9/fHli1b8PjxY2RlZWHbtm0YPnw4AGDYsGH44YcfcP78eahUKkRFRaFFixZwdnZGhw4d0KlTJ2zYsAHFxcVITEzEiRMnEBAQII375ZdfIjU1FU+ePMHGjRsxbNgwNGigdd1PRERERPVMlZVgfn4+Jk+ejOvXr+Ott96Ci4uL1JeRkYH9+/fj5MmTiI6Ols6+1tSsWbMQHh4Of39/lJSUICAgACEhIQAABwcHhIeHY/Xq1cjMzISjoyO++OILmJmZAXj6CLVly5ahd+/eePXVVxEWFiY9MSIwMBA5OTkICgpCUVERvLy8sGjRolrFSkRERER1W5UF8NatW1FYWIh//OMf0mPEyi1YsACBgYH46KOPsH37dsyZM0enlXp4eCAxMVH63LBhQyxduhRLly6t9Ps+Pj7w8fGptM/Gxgbbt2+vtM/U1BQzZ87EzJkzdYqPiIiIiOqvKi+B+O677xAWFlah+C33pz/9CfPmzUNcXJzBgiMiIiIi0rcqC+BHjx6hffv21S78zjvvICsrS+9BEREREREZSpUFcOvWrXHv3r1qF75//z5atGih96CIiIiIiAylygLY19cXUVFRUKlUlfarVCps3rwZXl5ehoqNiEgnpWX6eTKNMdTl2ImI6poqb4ILCQnBP//5T4wcORLjx49H586d8corr+DJkydITk7Gnj17UFpaitDQ0BcZLxFRlcxMzXE8Yb6xw6gRf9cIY4dARCQbVRbA1tbW+Oabb7B+/XpERERIrywWQqBJkybw8/PD9OnT0axZsxcWLBERERFRbVX7RojGjRtjxYoVWLx4MVJTU5Gbm4tmzZqhXbt2MDWt9h0aREREREQvJa1eiWZhYQE7OztDx0JEREREZHA8jUtEREREssICmIiIiIhkhQUwEREREckKC2AiIiIikhUWwEREREQkKyyAiYiIiEhWWAATERERkaywACYiIiIiWWEBTERERESywgKYiIiIiGSFBTARERERyQoLYCIiIiKSFRbARERERCQrLICJiIiISFZYABMRERGRrLAAJiIiIiJZYQFMRERERLLCApiIiIiIZIUFMBERERHJCgtgIiIiIpIVFsBEREREJCssgImIiIhIVlgAExEREZGssAAmIiIiIlmp9wXwzZs3MXbsWHTt2hW+vr44d+6csUMiIiIiIiOq1wWwSqXCtGnTMGjQIPz000+YN28eZs+ejbS0NGOHRkRERERGUq8L4Pj4eCiVSkyYMAHm5ubw9vZG9+7dceLECWOHRkRERERG0sDYARhSSkoK7OzsYGJiIrV16NABt2/f1mp5IQSAp2eSn9Xc8hX9BPmCFRcX6/T9JhaNDRSJ4eg6RwCwamBtgEgMqybzbGha/+dpBisDRWJYlc2zPPeU56K6pLr8CdTNHCqH/AnoPk/mz5dXTeZZF3NoTfKniaiLmVVLW7duRWJiImJiYqS2TZs24ebNm9i6detzl8/Ly8OtW7cMGSIR0XPZ29vjlVfqVsHI/ElEL4Oq8me9PgNsZWUFpVKp0aZUKmFlpd2/bqytrWFvbw9zc3ONs8hERC+CEAJqtRrW1nXvzBPzJxEZ0/PyZ70ugO3s7LBjxw6Ntrt378LFxUWr5U1NTevcWRciql8aNWpk7BBqhPmTiIytuvxZr2+C8/DwgJmZGbZv3w6VSoWzZ88iPj4eQ4cONXZoRERERGQk9foaYAC4desWli9fjhs3buD111/H/Pnz0b9/f2OHRURERERGUu8LYCIiIiKiP6rXl0AQERERET2LBTARERERyQoLYCIiIiKSFRbAMlRaWor09HRjh0E6Sk1NNXYIRLLH/Fk3MX/Ss1gA68DBwQHOzs5wcXHR+BMUFGSwdY4fPx47d+6s8HNtzJkzB3//+99rPU65lJQUfPrpp+jbty9cXFzQp08fzJ8/3yC/JOLi4jBgwIBajeHg4AAnJycoFIoKfaNGjYKDgwNycnJ0HjcnJwcODg548OBBreKrzJ49e7BmzRq9j1uZZ4/zbt26ISgoCFeuXHkh69fGhAkTsHjx4kr7PvjgA3z22WcGW/f48ePh5OSkkQOGDh2KQ4cOGWyd9QHzZ+WYP59i/nyxmENZAOtsz549SExM1Pizd+9eY4elk8oSV01dvXoVo0ePxhtvvIHjx48jMTERhw4dQpMmTRAcHIzCwkK9rUufrK2tERcXp9GWkpKCX3/91UgRVU+hUFT5PnND+ONxfuXKFQwcOBAhISF48uTJC4uhOmPHjkVcXByKioo02u/du4crV65g7NixBl3/nDlzNHLAihUrsGrVKly4cMGg663rmD81MX++GMyfFTGHsgDWq4ULF2LUqFEoLS0FAMydOxeTJk2CEAJ5eXlYuHAhunfvjh49emDp0qVQqVQAgDt37mDChAlwd3eHr68vjh079tx1FRcXY+3atejXrx969+6Nv/zlLygoKAAAHDlyBBMnTsSiRYvg5uaG/v3748svvwQArFy5EleuXEFkZCSWLl1a6zmvWLECwcHBmDVrFpo1awYAsLGxweLFizF8+HAoFAoUFhZi9erV6NOnD3r06IHZs2fj4cOH0hgXL17E6NGj0a1bNwwZMgTffvut1Jebm4vZs2ejW7duGDhwIBISEmodMwAMHjwYJ06c0Gg7fvw4Bg0apNGWmpqK0NBQeHh4wMvLCxs2bJD2W1lZGaKiotCzZ0/07NkT+/bt01g2MzMT06dPh4eHB7y9vbFr1y4pCS9YsABz5szBgAEDMHDgQKhUKsTFxWHUqFHo3r073NzcMH/+fKjVapw+fRrR0dH48ccfpZe4VDe2vpmamuL9999HQUEB7t+/D6D6fVbd/o6Pj8egQYMwdepUuLu748yZMzWK6d1334WlpSW+++47jfbDhw/D09MTtra2Om3/hQsX4tNPP9UYa+jQoVqf6XNzc8Nbb72FX375BUD1xw0A7N27Fz4+PnB1dUVgYCCSk5OlPgcHB6xcuRLu7u7YsGFDjbZPXcT8yfz5R8yfhsufAHMoAECQ1uzt7UVycnKV/Xl5eaJ///5i+/bt4vjx46JHjx7i4cOHQggh5syZIz788EPx+PFj8fvvv4v3339fbNq0SeTn54s+ffqImJgYoVKpxM8//yx69uwp4uPjhRBCBAcHix07dlT4edWqVWLcuHEiOztb5ObmitDQULFgwQIhhBCxsbHC3t5e7Nu3T6jVanHy5EnRqVMnkZGRUWGc2khPTxf29vbi/v371X5v7ty5YsyYMSIzM1Pk5+eLBQsWiPfee0+UlpaK27dvCycnJ3H06FGhVqvFlStXhJubmzh79qy03SZPnixyc3NFamqq8PX1Ff37969V3Pb29uLChQuiS5cu4sGDB0IIIcrKykT//v3FpUuXhL29vXj8+LEoLi4W3t7eYvny5aKwsFCkpaWJESNGiHXr1gkhhNi/f7/w8vISv/76q8jPzxczZ84U9vb2IjU1VZSUlIiAgACxatUqoVQqxa+//ip8fHzEkSNHhBBChIWFCQ8PD5Geni7NrUuXLuLKlStCCCF+++030b17d3Hq1CkhhBBRUVEiJCRECCGeO3ZtPXuc5+XliY0bN4revXuLwsLC5+6z6vZ3+fbdt2+fUCqVori4uMZxRkZGig8++ED6rFarRe/evcW//vUvnbf/Tz/9JFxcXERRUZEQQojr168LNze3SuN79u9PcXGx+P7770Xnzp1FcnLyc4+bgwcPip49e4qff/5ZqNVqceDAAdGtWzeRmZkpbf958+aJ4uJikZeXV+Pt87Jh/tTE/Mn8acz8KQRzKAtgHdjb24uuXbsKV1dXjT+7d++WvhMfHy+6du0qunfvLn744QchxNOd6+joKBITE6XvpaWlifv374tTp04JHx8fjfVs2LBB/PnPfxZCVJ7Ay8rKRJcuXURCQoK0TEpKinj77beFUqkUsbGxokePHhpjOjk5icuXL1cYszYSExOFvb29xgG+detWabs4OzuLLVu2CEdHR/HTTz9J38nPzxedOnUSv/zyi9i4caP48MMPNcZdv369mD59urTdkpKSpL7Y2Fi9JPDk5GTxySefiC+++EIIIcSlS5dEUFCQSE1NlRL4hQsXhLOzs8b8zp07J9zd3YUQQgQFBYno6Gipr3zZ1NRUkZSUJJydnYVKpZL69+/fL8aMGSOEeJo8ZsyYIfUVFxdLvwgVCoVISEgQPj4+YteuXUIIzQT+vLFr69nj3MPDQ0ycOFFK6tXtM6VSWe3+Lk/g+ijs0tPTxTvvvCP9Ev7++++Ft7e3KCsr03n7l5WViQEDBojTp08LIYQIDw8XS5YsqXS9wcHBonPnzsLV1VW4ubkJNzc3MXLkSHHs2DEhhHjucTNu3DixZcsWjTFHjx4tvvrqKyHE0+1/5syZWm2blxHzpybmT+bPcsbIn0IwhzbQ6tw0Sb7++mt07ty5yn53d3e0bdsWubm56NWrFwDgyZMnUKvVsLGxkb7Xpk0bAE9vSnjw4AHc3NykvtLSUjg6Ola5jpycHCiVSnz88ccwMTGR2hs0aCDdONG8eXONZRo0aICysjIdZvp85evIzs6Gra0tAGDatGmYNm0aAGDKlCnIzMyEWq1G27ZtpeWsra3RrFkzZGRk4PHjx9Ky5WxtbXHhwgUoFAqo1Wq0bt1ao09f/P398fnnn2Pq1Kk4duwYhg8frtH/+PFjtGzZEhYWFhrrf/LkCQoKCpCdna0RW5s2baT9kZaWhuLiYvTs2VPqLysrQ9OmTaXPLVq0kH42NzdHbGwsDh8+jEaNGuGdd96BWq2udJ9pM3ZtVXecV7fPyo/1qva3lZUVLC0t0bhx41rHaGNjg759++Lo0aOYMWMGDh06hDFjxsDExETn7W9iYgJ/f3+cOnUKvr6+OHXqVLU3gcyaNQuTJ0+utO95x82jR48q3X4ZGRmVxlafMH/+P+ZP5s9yxsifAHMoC2A92717N1QqFWxsbBAZGYmwsDC89tprMDc3R2ZmJl5//XUAQGJiIq5fv45WrVrh7bffRmxsrDTGw4cPNRLzs5o2bQpzc3McOHAAb731FgBApVLhwYMHaNeuHRITEw07yf954403pNg/+eSTSr/TvHlzWFhY4MGDB1Kyy8/Ph0KhQIsWLWBjY4NLly5pLJOamoqWLVuiWbNmsLCwQFpamrTdsrKy9Ba/p6cnFi1ahKSkJPz73//GokWL8Pvvv0v9NjY2yM7Ohkqlkv4iPnjwAFZWVrC2tkarVq007tTOzs6Wro9q1aoVmjZtiosXL0r9CoUCSqVS+vzHfXzy5EkcO3YMsbGx0lz9/PwqjVubsQ2pun3WokWLavd3YWFhtce2rgIDA7Fq1SqMHj0aly9fxrp16wDovv2Bp7/QAwICcPHiRZiZmcHV1bVGMT3vuGnTpk2FO91TU1Ph5ORUZWxywfypifmT+dOQ+ROQdw7lTXB6lJKSgs8//xyrV6/GmjVrsG/fPly+fBlmZmbw8/NDVFQUnjx5AoVCgYiICCgUCnh5eSE9PR2HDh1CSUkJUlNTMX78eOzfv7/K9ZiZmSEgIACfffYZFAoFVCoVIiIiEBISolWcFhYWyM/P18ucV61aha+//hqbN2+WLtTPyspCVFQUzp8/j1atWmH48OHYsGEDsrKyUFBQgDVr1qBDhw5wcnLCsGHDkJSUhG+//RYlJSVISEjAoUOHEBAQAAsLCwwbNgyRkZFQKBTIzMxETEyMXuIGnp41GDx4MJYsWQIPD48K/6ru0qULbG1tsXbtWhQVFSEjIwObNm1CQEAAAGDkyJHYs2cPbt26haKiIkREREjLOjs7o1mzZvjb3/4GlUqFnJwchIaGYuPGjZXGkp+fDzMzM1hYWECtVmP37t24desWSkpKAGjuM13H1rfq9pmpqWm1+1vf+vbtCyEEIiIiMHDgQOlGoppso/bt2+Ptt99GeHg4/P39a/yLRpvjZu/evUhOTkZJSQkOHDiAO3fuVLiBSG6YP5k/yzF/vpj8Ccg7h7IA1lFwcHCF51i6uLhApVJh/vz5CAgIgLu7O+zs7DB16lQsWLAA+fn5WLx4MWxsbDBkyBAMGTIETk5OmDp1Kpo0aYJdu3bh+PHj6NmzJwIDAzFgwACEhoZWG8fixYvRtm1bDB8+HL169UJKSgq2b98OMzOz587Bz88PX331FebOnVvr7dGlSxccPXoUWVlZGDNmDFxcXDBixAjcunULO3bsQGBgIBYsWABHR0e899578PT0RG5uLmJiYmBiYoI33ngD27Ztw549e+Du7o6FCxdi7ty5GDJkCABgyZIlsLW1xbvvvovAwED06dOn1jH/kb+/P27fvl3hv++Apwl+27ZtyMjIgJeXF0aNGiXFCAAjRozABx98gIkTJ6Jfv36ws7PTWDY6OhrXrl2Dp6cnBg8ejDfffLPKO8dHjhwJJycneHt7w9PTE5cuXYKfnx9SUlIAAF5eXkhNTYWnp6fOY+vb8/ZZdftb30xNTTFmzBicPHkS48aNk9pruo0CAgJw48YNKdHWxPOOGz8/P4SGhmLevHlwd3dHbGwsYmJiNP7bs75i/tTE/Mn8acz8Ccg7h5oI8QIfjkdE9BI7c+YMoqOjcfDgQWOHQkRU59SlHMprgIlI9vLy8pCWloaYmBiMHj3a2OEQEdUpdTGH8hIIIpK9e/fuYezYsXjttdcwYsQIY4dDRFSn1MUcyksgiIiIiEhWeAaYiIiIiGSFBTARERERyQoLYCIiIiKSFRbARERERCQrLICJiIiISFZYABMRERGRrLAAJiIiIiJZYQFMRERERLLCApiIiIiIZIUFMBERERHJCgtgIiIiIpIVFsBEREREJCssgImIiIhIVlgAExEREZGssAAmIiIiIllhAUxEREREssICmIiIiIhkhQUwEREREckKC2AiIiIikhUWwEREREQkKyyAiYiIiEhWWAATERERkaywACYiIiIiWWEBTERERESy8n8J15P7D90vGAAAAABJRU5ErkJggg=="
class="
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<p>There are several thousand properties which have an &quot;excellent&quot; suitability in each dataset, which is enough for the first pass of filtering.</p>

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<div class="jp-InputPrompt jp-InputArea-prompt">In&nbsp;[&nbsp;]:</div>
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  <div class="snippet-language">
        <span class="icon"><i class="fab fa-python"></i></span>
        <span class=>Python</span>
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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># &quot;Excellent&quot; was encoded as 0 by the label encoder</span>
<span class="n">extensive_gdf_best</span> <span class="o">=</span> <span class="n">rooftop_ext_gdf</span><span class="p">[</span><span class="n">rooftop_ext_gdf</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">]</span> <span class="o">==</span> <span class="mi">0</span><span class="p">]</span>
<span class="n">intensive_gdf_best</span> <span class="o">=</span> <span class="n">rooftop_int_gdf</span><span class="p">[</span><span class="n">rooftop_int_gdf</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">]</span> <span class="o">==</span> <span class="mi">0</span><span class="p">]</span>
<span class="n">solar_gdf_best</span> <span class="o">=</span> <span class="n">rooftop_solar_gdf</span><span class="p">[</span><span class="n">rooftop_solar_gdf</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">]</span> <span class="o">==</span> <span class="mi">0</span><span class="p">]</span>
<span class="n">cool_gdf_best</span> <span class="o">=</span> <span class="n">rooftop_cool_gdf</span><span class="p">[</span><span class="n">rooftop_cool_gdf</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">]</span> <span class="o">==</span> <span class="mi">0</span><span class="p">]</span>
</code></pre></figure>
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<p>These datasets have some very small polygons which might clutter up the map, so the final filtering for this dataset is to remove the very small shapes.</p>

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<div class="jp-InputPrompt jp-InputArea-prompt">In&nbsp;[&nbsp;]:</div>
<div class="jp-CodeMirrorEditor jp-Editor jp-InputArea-editor" data-type="inline">
  <div class="snippet-language">
        <span class="icon"><i class="fab fa-python"></i></span>
        <span class=>Python</span>
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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Removing polygons with a small area</span>
<span class="n">minimum_area</span> <span class="o">=</span> <span class="mi">100</span>

<span class="n">extensive_gdf_best</span> <span class="o">=</span> <span class="n">extensive_gdf_best</span><span class="p">[</span><span class="n">extensive_gdf_best</span><span class="p">[</span><span class="s1">&#39;Shape_Area&#39;</span><span class="p">]</span> <span class="o">&gt;</span> <span class="n">minimum_area</span><span class="p">]</span>
<span class="n">intensive_gdf_best</span> <span class="o">=</span> <span class="n">intensive_gdf_best</span><span class="p">[</span><span class="n">intensive_gdf_best</span><span class="p">[</span><span class="s1">&#39;Shape_Area&#39;</span><span class="p">]</span> <span class="o">&gt;</span> <span class="n">minimum_area</span><span class="p">]</span>
<span class="n">solar_gdf_best</span> <span class="o">=</span> <span class="n">solar_gdf_best</span><span class="p">[</span><span class="n">solar_gdf_best</span><span class="p">[</span><span class="s1">&#39;Shape_Area&#39;</span><span class="p">]</span> <span class="o">&gt;</span> <span class="n">minimum_area</span><span class="p">]</span>
<span class="n">cool_gdf_best</span> <span class="o">=</span> <span class="n">cool_gdf_best</span><span class="p">[</span><span class="n">cool_gdf_best</span><span class="p">[</span><span class="s1">&#39;Shape_Area&#39;</span><span class="p">]</span> <span class="o">&gt;</span> <span class="n">minimum_area</span><span class="p">]</span>
</code></pre></figure>
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<p><strong>Filtering the energy consumption datasets</strong></p>
<p>Next, let's identify which buildings are modelled to have the <em>smallest</em> improvement in their energy efficiency.</p>
<p>To do this, we need to deal with the fact that the baseline dataset is property level, whereas the model dataset is block level.</p>
<p>Doing a spatial join on the datasets means that properties that share a block (as determined by the <code>geometry</code> column) will also share a right index. Since the <code>total</code> column is unique in the <code>model_gdf</code> dataset, that can be used to lookup the relevant row.</p>
<p>There are also zero values in both <code>baseline_gdf</code> and <code>model_gdf</code> for that need to be filtered out.</p>

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        <span class="icon"><i class="fab fa-python"></i></span>
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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Filtering the properties with totals of 0 mwh/s of energy consumption</span>
<span class="n">model_gdf_filtered</span> <span class="o">=</span> <span class="n">model_gdf</span><span class="p">[</span><span class="n">model_gdf</span><span class="p">[</span><span class="s2">&quot;total&quot;</span><span class="p">]</span> <span class="o">!=</span> <span class="mi">0</span><span class="p">]</span>
<span class="n">baseline_gdf_filtered</span> <span class="o">=</span> <span class="n">baseline_gdf</span><span class="p">[</span><span class="n">baseline_gdf</span><span class="p">[</span><span class="s2">&quot;total_2026&quot;</span><span class="p">]</span> <span class="o">!=</span> <span class="mi">0</span><span class="p">]</span>

<span class="c1"># Spatial joining the datasets</span>
<span class="n">energy_consumption_diff</span> <span class="o">=</span> <span class="n">gpd</span><span class="o">.</span><span class="n">sjoin</span><span class="p">(</span><span class="n">baseline_gdf_filtered</span><span class="p">,</span> <span class="n">model_gdf_filtered</span><span class="p">,</span> <span class="n">how</span><span class="o">=</span><span class="s2">&quot;inner&quot;</span><span class="p">)</span>
</code></pre></figure>
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<p>We can visualise this by choosing a block to lookup, here I used block <code>358</code>.</p>

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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Method to visualise the properties located on a given block in the energy consumption join</span>

<span class="k">def</span> <span class="nf">visualise_properties</span><span class="p">(</span><span class="n">block_id</span><span class="p">):</span>
    <span class="sd">&quot;&quot;&quot;</span>
<span class="sd">    Produces a plot visualising the properties located on a given block.</span>

<span class="sd">    block_id: the right_index of the block</span>
<span class="sd">    &quot;&quot;&quot;</span>
    <span class="n">fig</span><span class="p">,</span> <span class="n">ax</span> <span class="o">=</span> <span class="n">plt</span><span class="o">.</span><span class="n">subplots</span><span class="p">(</span><span class="mi">1</span><span class="p">,</span> <span class="n">figsize</span> <span class="o">=</span> <span class="p">(</span><span class="mi">5</span><span class="p">,</span> <span class="mi">5</span><span class="p">))</span>

    <span class="c1"># Display the properties (baseline data)</span>
    <span class="n">properties</span> <span class="o">=</span> <span class="n">energy_consumption_diff</span><span class="p">[</span><span class="n">energy_consumption_diff</span><span class="p">[</span><span class="s1">&#39;index_right&#39;</span><span class="p">]</span> <span class="o">==</span> <span class="n">block_id</span><span class="p">]</span>

    <span class="c1"># Display the block (modelling data)</span>
    <span class="n">block</span> <span class="o">=</span> <span class="n">model_gdf_filtered</span><span class="p">[</span><span class="n">model_gdf_filtered</span><span class="p">[</span><span class="s1">&#39;total&#39;</span><span class="p">]</span> <span class="o">==</span> <span class="n">energy_consumption_diff</span><span class="p">[</span><span class="n">energy_consumption_diff</span><span class="p">[</span><span class="s1">&#39;index_right&#39;</span><span class="p">]</span> <span class="o">==</span> <span class="n">block_id</span><span class="p">]</span><span class="o">.</span><span class="n">iloc</span><span class="p">[</span><span class="mi">0</span><span class="p">][</span><span class="s1">&#39;total&#39;</span><span class="p">]]</span>

    <span class="n">block</span><span class="o">.</span><span class="n">plot</span><span class="p">(</span><span class="n">ax</span><span class="o">=</span><span class="n">ax</span><span class="p">,</span> <span class="n">color</span><span class="o">=</span><span class="s2">&quot;darkseagreen&quot;</span><span class="p">)</span>
    <span class="n">properties</span><span class="o">.</span><span class="n">plot</span><span class="p">(</span><span class="n">ax</span><span class="o">=</span><span class="n">ax</span><span class="p">)</span>
    <span class="n">plt</span><span class="o">.</span><span class="n">yticks</span><span class="p">([])</span>
    <span class="n">plt</span><span class="o">.</span><span class="n">xticks</span><span class="p">([])</span>
    <span class="n">plt</span><span class="o">.</span><span class="n">title</span><span class="p">(</span><span class="s2">&quot;Properties on block &quot;</span> <span class="o">+</span> <span class="nb">str</span><span class="p">(</span><span class="n">block_id</span><span class="p">))</span>

    <span class="n">plt</span><span class="o">.</span><span class="n">show</span><span class="p">()</span>
</code></pre></figure>
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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="n">visualise_properties</span><span class="p">(</span><span class="mi">358</span><span class="p">)</span>
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<p>To find the difference between the projected business as usual condition for 2026 versus the modelled retrofitting scenario, we can create a new column and populate it with the percentage difference in energy consumption (increase or decrease). A positive number will represent the modelling situation having a greater energy consumption in megawatts per hour, and a negative number indicates a lower energy consumption.</p>
<p>We can then sort the dataset by the difference column.</p>
<p>To avoid redoing the summing operation for all the properties on a block, first sort the dataframe by the right index to ensure all properties in a block are clustered together.</p>

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        <span class="icon"><i class="fab fa-python"></i></span>
        <span class=>Python</span>
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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Adding a % difference between the baseline and model for 2026</span>

<span class="c1"># The new column to be added</span>
<span class="n">difference_col</span> <span class="o">=</span> <span class="p">[]</span>

<span class="c1"># Sort by the right join index</span>
<span class="n">energy_consumption_diff</span> <span class="o">=</span> <span class="n">energy_consumption_diff</span><span class="o">.</span><span class="n">sort_values</span><span class="p">(</span><span class="s1">&#39;index_right&#39;</span><span class="p">)</span>

<span class="c1"># Which index_right currently being worked on</span>
<span class="n">current_index</span> <span class="o">=</span> <span class="mi">0</span>
<span class="c1"># The value to be stored in the current_index</span>
<span class="n">current_val</span> <span class="o">=</span> <span class="mi">0</span>

<span class="k">for</span> <span class="n">row</span> <span class="ow">in</span> <span class="n">energy_consumption_diff</span><span class="p">[</span><span class="s1">&#39;index_right&#39;</span><span class="p">]</span><span class="o">.</span><span class="n">iloc</span><span class="p">:</span>

    <span class="c1"># If we are still processing the same index (block)</span>
    <span class="k">if</span> <span class="p">(</span><span class="n">current_index</span> <span class="o">==</span> <span class="n">row</span><span class="p">):</span>

        <span class="c1"># Add the same data as previous row</span>
        <span class="n">difference_col</span><span class="o">.</span><span class="n">append</span><span class="p">(</span><span class="n">current_val</span><span class="p">)</span>

    <span class="k">else</span><span class="p">:</span>

        <span class="c1"># Sum the baseline energy consumption for each property for this entire index</span>
        <span class="n">baseline_sum</span> <span class="o">=</span> <span class="n">energy_consumption_diff</span><span class="o">.</span><span class="n">loc</span><span class="p">[</span><span class="n">energy_consumption_diff</span><span class="p">[</span><span class="s1">&#39;index_right&#39;</span><span class="p">]</span> <span class="o">==</span> <span class="n">row</span><span class="p">,</span> <span class="s1">&#39;total_2026&#39;</span><span class="p">]</span><span class="o">.</span><span class="n">sum</span><span class="p">()</span>

        <span class="c1"># Select the relevant total from the model total</span>
        <span class="n">model</span> <span class="o">=</span> <span class="n">energy_consumption_diff</span><span class="o">.</span><span class="n">loc</span><span class="p">[</span><span class="n">energy_consumption_diff</span><span class="p">[</span><span class="s1">&#39;index_right&#39;</span><span class="p">]</span> <span class="o">==</span> <span class="n">row</span><span class="p">,</span> <span class="s1">&#39;total&#39;</span><span class="p">]</span><span class="o">.</span><span class="n">iloc</span><span class="p">[</span><span class="mi">0</span><span class="p">]</span>

        <span class="c1"># Add that to the new difference column</span>
        <span class="n">current_val</span> <span class="o">=</span> <span class="nb">round</span><span class="p">((</span><span class="n">baseline_sum</span> <span class="o">-</span> <span class="n">model</span><span class="p">)</span> <span class="o">/</span> <span class="n">baseline_sum</span> <span class="o">*</span> <span class="o">-</span><span class="mi">100</span><span class="p">,</span> <span class="mi">2</span><span class="p">)</span>
        <span class="n">difference_col</span><span class="o">.</span><span class="n">append</span><span class="p">(</span><span class="n">current_val</span><span class="p">)</span>

        <span class="c1"># Increment the current index so those calculations aren&#39;t redone unnecessarily</span>
        <span class="n">current_index</span> <span class="o">=</span> <span class="n">row</span>

<span class="c1"># Add the new column and sort in descending order</span>
<span class="n">energy_consumption_diff</span><span class="p">[</span><span class="s1">&#39;difference&#39;</span><span class="p">]</span> <span class="o">=</span> <span class="n">difference_col</span>
<span class="n">energy_consumption_diff</span> <span class="o">=</span> <span class="n">energy_consumption_diff</span><span class="o">.</span><span class="n">sort_values</span><span class="p">(</span><span class="s1">&#39;difference&#39;</span><span class="p">,</span> <span class="n">ascending</span><span class="o">=</span><span class="kc">False</span><span class="p">)</span>
</code></pre></figure>
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<p>Inspecting the first few values of this data shows an unexpectedly large increase for some properties, given the difference column is a percentage. Block 180 has an increase of nearly 40000%.</p>

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<p>Manual inspection of the blocks with unusually large increases reveals many of them have a floor area of 0, or few properties per block, which could be why the modelling total energy consumption is dramatically higher.</p>
<p>Filtering can remove the extraneously large increases in energy consumption.</p>

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  <div class="snippet-language">
        <span class="icon"><i class="fab fa-python"></i></span>
        <span class=>Python</span>
    </div>
     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="n">visualise_properties</span><span class="p">(</span><span class="mi">180</span><span class="p">)</span>
<span class="n">visualise_properties</span><span class="p">(</span><span class="mi">100</span><span class="p">)</span>
<span class="n">visualise_properties</span><span class="p">(</span><span class="mi">168</span><span class="p">)</span>
</code></pre></figure>
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KRwoc7lWMGAIQqTQOdy7dl6rNz1ATZWfdpt57JSaQUhrDNBDBiii/BD5zLaO5e39ahzWamMOj28Pi+gDU80MGCI+uCHzuVqrNy1udedy0plFg1hvZRjwBD1ULg7l5XIZjDD62PAEEVEW+dyKwSNBu9UfYrXdm/F7jB1LitRoskS1vEYMERdiETnshI54pOh44N2ROEX6Fw+62rBa7ul71xWoixbKky68C2byYChmHfW1QJde+fyqxVb8EWEOpeVKD8pg9uWEF2sQOfyvrpjWClT57ISZdtSwjoeA4ZiRmjn8uu7t+Jvlf+WtXNZidIsCWEdjwFDUS+weNOHB3fj1QrldC4rjdVghlYI31INAAOGopQaOpeVxmFNRovHBX2YnuIFGDAURdTWuaw0Tqsdfu7sSNQRO5fDw2lNgUEnhnVMBgypktvrhcfnwfGzp7Fy12ZVdi4rTU5iGoxh2k0ggAFDqhHYcAyIjs5lpclLTA/7mAwYUrxo7VxWGoc1OexjMmBIkWKhc1lJNNAg2WwN+7gMGFKM0D2XN1Z9itejvHNZSdLibHB7PdDxORiKNrHauawkTlsKXF4PTGL4Gh0BBgzJhJ3LyuKwJkPQhHM/gTYMGIoodi4rU5YtJexnLwADhiKAncvKl5eYEfb5F4ABQxJh57K65CSmSTIuA4bCip3L6pRhSZRkXAYMXTSX1wOfz4dD7FxWJYNWRJzeKMnYDBjqk0DnstfnwxuVO7B2z3YcqGfnshplWpPQ4nbBYjCFfWwGDPUKO5ejj9OaAq9fmtYLBgxdEDuXo5vDaodOkCYKGDDUJXYux47+CakwhXmZhgAGDHXAzuXYk5+YHtatSkIxYCjYuXyq5Xus2rUZb+/9P3Yux5CshFTJxmbAxCh2LlNAapxNsrEZMDGGncsUKsEYBw3C3+QYwICJAaGdy69WfIj1X3/EzmUC0HYHqcXjCvti3wEMmCh21tUCrUbA+/vZuUxdc1rtko7PgIkyP3QuH8XKXZvZuUzn5bTaYZTo7AVgwESFczuX36zcgcNn6uQui1QgLykdBomegQEYMKrGzmW6WDkJ0izTEMCAUZlA53JNwwmU7/wA/1v9OTuXqc8cnIMhdi6TFASNBokmi6THYMAoGDuXSUrplkS4JNiqJBQDRmHO7Vze8J9P0NDaJHdZFIUcVjvcXg8gwWLfAQwYBQjtXF7/9cf4nz3sXCbpZVntkmxVEooBI6NA5/Lnx6qxip3LFGFOmx1mCc9eAAZMxHl8Xri8HpxqZucyyasgqR+0Es6/AAyYiGDnMilRtoTLNAQwYCTEzmVSsgxLkuTHYMCEGTuXSQ2MOhEmUboWgQAGTJiwc5nUxGG1o9ntQrwEW5WEYsBcBHYuk1o5rXb4fNI/tMmA6aVA53Krx4M1u7fiza/ZuUzq47TaoddK/8+fAdND7FymaNI/IVWyVexCMWDOw+V1w+vz4xA7lynK5CdlSLZVSSgGzDnYuUyxwGlLichxGDDtzu1c3n6oEj4/L4EoOkm5VUmomA4Yt9cLd6BzeedmbKxi5zJFvySjJWK/PGMuYM7tXF6zZyuq6o7KXBVR5DhtdrR63DBKuBZvQMwETLO7FYJGYOcyxTypl8kMFdUBw85los6cthSYInD2AkRhwLBzmej88hLToI/AMzBAFAVMoHO54kQNVu78AP86sJOdy0RdyE1Mj9ixVB0w53Yur/v6I9Syc5novPrFJ0fsWKoMmEZX2yUQO5eJekerEZBgjIvY8VQTMKGdy+U7P8A/v/mSnctEvZQRn4hWjxs6vbRLZQYoOmDYuUwUXk5rCjwRfDxDkQHDzmUiaTisyZJvVRJKMQHTqXN53+c462bnMlE4ZdtSJd+qJJSsAcPOZaLIyk9Kl3yrklCyBEygc/nf336N1RUfsnOZKEKyE9IieryIBUxgz+Vj7Fwmkk26JSGix5M0YNi5TKQcZtEAgzYyPUgBkgWMz+/D8bOn8djW/8GHByvgicAK5kTUPYc1Gc2eVohac8SOKVnAtHo8uP9/l+Or2gNSHYKIesFpTYE/wnOdkqz62+J24Z/7v2S4EClIpLYqCSVJwHj8PizeulaKoYmoj3ISU2HQRmaZhoCwx9lZVzP+tGM9TrWcDffQRHQR8hIjs1VJqLAezefzofZsPdbs2RrOYYkoDJy2yC2VGRDWgGnxuPBG5Q4+NEekQHZzZLYqCRXWgDHrjZh8yeXhHJKIwsButsLnj/yjImG/IHPaUpBtSw33sER0ERzWtq1KIi3sAaPRAJMH8CyGSEmyrHZEbpGGH4Q9YIw6PaYOGgONLB+HiLritNlhiuAyDQGS3LMyaEVc2i9fiqGJqA/yEjMgRvghO0CigDG1n8UQkTLkJkZ2mYYASQJGp9ViQl5xxJ8aJKKuZcQnyXJcyR7rc/u8GJ87TKrhiaiHREELmyFyHdShJAsYi2jE9CFjpRqeiHooIz4JLTLcogYkDBhBEDAsLQd2s1WqQxBRD2RZ7RHdqiSUpJ1PHp8HNxReJuUhiOgCHFY7dJrINjkGSHrUOL2Jl0lEMstOSJXlGRhA4oABgJQ4Gy6xO6Q+DBF1Iz8xPeLLNARIflSdRsDNA66Q+jBE1I3sBPl6AyUPGL1OxOQBl0Mr0zUgUaxLsyTKduyI/au/wjkgUocionYWvRFiBHdyPFdEAsYiGnELWweIIs5ptaPZ45Lt+BEJGEEQcFX/wbCIxkgcjojaOW2R36okVMQukdxeDybk/yhShyMitG22ZtDJ1xMYsYCJN5j5TAxRhOUmpsOoi+x2saEiemunMLkf+snU1UkUi/IS0mU9fkQDxu/z48aiUZE8JFFMc8iwVUmoiAaMSW/ArUOuiuQhiWKWBhokm+RtNo74028WvRHD0vpH+rBEMSc1zgaPzyNrDREPGINWhyl8JoZIcg5rMlzeGAsYUSviuoKR0AuRX4CYKJY4bSnQaOTd3UOWBiGv34ex/QfLcWiimOG02mGWaZmGAFkCxiIacetgTvYSSSk/KQM6GfuQAJkCRhAEXJZZiERjnByHJ4oJ/WVcpiFAtjUU3D4Pri0YKdfhiaJev/hkuUuQL2AsehNmsHWASBJ6rQ7xevmbi2VdBcphTUZOgjw7zhFFs8z4ZFmXaQiQNWA0Gg0mD7hczhKIopJDxq1KQskaMMb2Paw1kPdePVG0cdrsEBXwrJnsC+WKgg4jMwvkLoMoqmTbUmGScZmGANkDxqTTYxpbB4jCqiBJvq1KQslegU6rxTW5xTDKuOoWUbTJsqXIXQIABQQM0PZMzDW5w+UugyhqyLlVSShFBIyVy2kShY3VYIagkH3IlFEFgMGp/ZEaZ5O7DCLVc1rtaFHAMzCAggLG6/Pi+sISucsgUj2n1S7rViWhFBMwcXojWweIwsBps8u6k0AoxQQMACSbLRhgd8hdBpGq5SakyboXUihFBYxO0OIXA0fLXQaRquUmZchdQpCiAkavFXHTJaOgVcgMOJEaORSwTEOA4v4l+wGMyRoodxlEqiRoNEgyx8tdRpDiAsYiGnELWweI+iQ1LkH2nQRCKS5gBEHAmOxBsChgsRwitcmy2uFmwJyf2+vBz/JHyF0Gkeo4rHYIMm9VEkqRARNvMPOZGKI+yLKlwCTzViWhFBkwQNuWCw6rcmbDidQgLyld9q1KQik2YPx+P24sGiV3GUSqorQ1rhUbMCbRwM3ZiHopIz5J7hI6UGzAAIBZb8Dw9Fy5yyBSBYNWlH2r2HMpOmAMWhFT2TpA1CMOazJa3MpYpiFA0QEjanWYWDgSegWsjk6kdE6bHR6//FuVhFJ0wACAx+fFuJwhcpdBpHgOq11xv4wVHzAW0cjJXqIe6G9LVcw6MAGKDxhBEHBpvwIkGS1yl0KkaPlJGYrYqiSUsqrphtvnwcTCkXKXQaRoStmqJJQqAsaiN7F1gOgCUuMS5C6hE1UEDND2AFFeYrrcZRApUqIxTu4SuqSagNFqNJg84HK5yyBSJIfVjlaFbFUSSjUBY9DpMWXgGGignFZ0IqVw2lKgjI1KOlJNwACAThBQ4iiUuwwixXFYk2FS2C1qQGUBYxYNmMblNIk6yU/MgF4hW5WEUlXAaAUtfpIzXJFJTSSnnERlLdMQoKqAAQCPz4Nr8orlLoNIUZS6OJvqAqZtOU22DhAFaDUCEhT6pLvqAgYABqVkI02BDxURySHdkqiorUpCqTJgvD4vJhWVyF0GkSI4rMlwe91yl9ElVQaMWW/EdLYOEAFoewZGq1HOQt+hVBkwAJBgjMPAFKfcZRDJLstqh0lU5p1V1QaMXqvDFC6nSYT8pAxoFbRVSSjVBoyo1WFS0SjoFLb+BVGk9VfYViWhVP2v0w8/rswaJHcZRLLKiE+Uu4RuqTpgLKIR0wZdKXcZRLIx6fSKWyYzlKoDRhAEjM4aiHi9Se5SiGThsNrR7G6Vu4xuqTpgAMDt9eDnBSPkLoNIFk6rHT6/EhdqaKP6gIk3cDlNil1Omx16rbK2Kgml+oABgNzEdGRZ7XKXQRRx/RNSYdAqb5mGgKgIGL/fjxu5nCbFICVuVRJKuZX1gkk04BbeTaIY5FT4mXtUBAzQdrvuRxl5cpdBFFEpcTa5SzivqAkYo06PqQO5nCbFjiRTvKLvIAFRFDA6rRY/Lxih6Bl1onDKstrR6lHmMg0BURMwAODxeXF1zlC5yyCKCIfVrvhNfKIqYCyiEdMH85kYig1Omx0m0SB3GecVVQEjCAJ+lJGHJFO83KUQSS4vMR2iwqcEoipggLZdB64vHCl3GUSSy1XBXu1RFzBxerYOUGzoF6/MrUpCRV3AAECaJRH5SRlyl0EkGZ0gwGY0y13GBUVlwGg1Gtw84Aq5yyCSTIYlSfG3qIEoDRiDTo9fDBwNQaP0m3hEfeO02eH2KXMvpFBRGTBA21nMKEeR3GUQScJhtUOn0K1KQkVtwJhFA5fTpKiVbUuBWeHPwABRHDBaQYurc4aq4i+BqLeUvkxDgPIrvAhurwc/zSuWuwyisMu2pcpdQo9EdcDEG8x8JoaiUrpFuVuVhIrqgAGAS+wO1fxlEPVEnGhQzaoBUR8wPp8PNxaVyF0GUdg4rHY0e1xyl9EjUR8wZr0Rtw65Su4yiMLGabPDr/CFpgKiPmAAwGaIw+DUbLnLIAoLh9UOAy+RlEMUtJgykK0DFB1yE9JgVMnjFzERMHqdiBuKSiAKyn/ykehC8lTUyBsTAQMAPr8fV2YPkrsMooum9K1KQsVMwFhEI/dOoqhgN1vlLqHHYiZgBEHAFc4BsBqUv4YGUXdSzFZ4fT65y+ixmAkYoK114Nr8EXKXQdRnDqsdrV7lrwMTEFMBYzGYMGMoWwdIvZy2FGhUtM5RTAUMAGTb0pBlS5G7DKI+cVqTYRb1cpfRYzEXMBr4cfOAy+Uug6hP8pMyoBPU8ZAdEIMBYxQNmDroSmgUvyceUWe5CcrfqiRUzAUMABh1Ikb0y5O7DKJey4hPkruEXonNgNHqMXXgGLnLIOoVvaCD1WCSu4xeicmA0Wm1+Fn+j2DQinKXQtRjGfFJaFbBViWhYjJgAMDt8+InucPkLoOox5w2Ozw+r9xl9ErMBoxFNGL6YK4TQ+rhtNohqmCh71DqqjaMBEHA8PRcVfV1UGzLtqXCpFPHMg0BMRswAODxeXF94Ui5yyDqkfykdFVsVRJKXdWGWZzeiOncdYBUQi1blYSK6YABgNS4BBQlZ8pdBtEFpVoS5C6h12I+YLQaAc9few+STPFyl0LUrXi9CToVrsgY8wFj0InIsCRh/bQ/IC0uQe5yiLrktNrRopKtSkLFfMAAbSFjN1mxftpDcFiT5S6HqBM1bVUSigHTTq8TkWCMw9+m/gE5CWlyl0PUgcNqh0GnvifPGTAhRK0OVr0Jb0z5PSd+SVFyE9Nh1KlnHZgABsw5dFod4vUmvH7zbzGEm7WRQuQmqvOsmgHTBUEQECcasOqmBzAig8s6kPzUtFVJKPUsjRVhgiDApNPjvyfdj/Kv/oX99bU41HASNfUnUNf8vdzlUQzRQINklba0MGDOQxAEmAUD7hoxAU3uVvj9fhh0IjTQ4ERjPQ7W16Kq7hgO1teipuEkDjWcxLGzp+BT4Ww/KVdanA1ur0eVz8EwYHpAJ2g77afktKXAaUvBaOdANLlb4fX7IGp10Gt1qGv6Ht82nMS+U0fxzenjONQePt+e+Q4ur0emT0Fq5bDZ4fJ6YFLJftShGDAXSRAEWM5ZZSzNkoA0SwJG9MtHi8cFl9cDrUaASdTjTGszjpypQ/XpY9h36mgwfA41nMRZV4tMn4KUzGm1Q1DRViWhGDAS0mg0MImGDr95Ek0WJJosGJyWDZfHjWaPq+19Oj1cXg+OfX8K+08fR9Wpo6hpn/M51HCS8z4xzGlNUeXZC8CAkZVeJ0If8vCUqNUhP7kf8pP74WrfMDS7W+ELmfepbaxHTfu8z4H2SWfO+0S/tq1K1Df/AjBgFEsnaBF/zrxPli0FWd3O+5zBtw3foerUUeznvE9U6Z+gvmUaAhgwKtT1vE8i0iyJHed92m+1dznvU98+7+PmvI/S9VPZViWhGDBRpi/zPke/P4UD7fM+B9vnfDjvowx6rQ4WvVHuMvqMARNjupr3KUjuhwLO+yiSw5qMZrer0xmrWjBgKKjv8z5HsP90+5PODSdwuKEOLh/nfcLBYbXD6/fJXUafMWCoR8437/OjjDy0et2d5n0On/kO35w+hn2njgXnfDjv0ztOa4pq7yABDBgKA0EQYBK6nvcZkta/07xPa/vzPpz3ubD+CSkwqXCZhgAGDEmu5/M+emiA4LzPf+p+CJ+ahhM4fvZ0zM375CdmqG6rklAMGJJVX+Z9DrX3ee0/XYuahrYAitZ5H6ctRe4SLgoDhhTrvM/7ZOT/MO8T0ucVbfM+aSrcqiQUA4ZU6ULzPq0eN1q6mff5T93R4JlPTcNJnFLovI/NYFZtk2MAA4aikkEndlgku8O8T+4wNLta4UPHeZ+29X3a5n0CASTXvI9ZNODRsbeixeOGXqu+xb4DGDAUc3SCFvHGrud9xihg3mdc/yH4r5/cAZNOhFnFT/ECDBiiDno779PQ2oQjZ+ra5n3qjnVc36eX8z4pZiseG3cbLncWwSyqO1gCGDBEPdTVvE+SKR5Jpvhu5n3cOPb9aew/fQxVdcdQ03AiuLRq6LyPBhrcMvhK/H70zdAKgiq3J+kOA4YoTLqe9zGhILkffpLrDZn3+aHP62B9LdLiEpBpTUacyi+HusKAIYqA8837RDP1PiJIRIrHgCEiyTBgiEgyDBgikgwDhogkw4AhIskwYIhIMgwYIpIMA4aIJMOAISLJdNsq4G9fA8PlckWsGCJSl0A++LtZM6fbgHG73QCAqqoqCcoiomjidrthNHZu1tT4u4ken8+HxsZGiKIIjcqX7SMiafj9frjdbsTFxXW5+0G3AUNEdLE4yUtEkmHAEJFkGDBEJBkGDBFJ5v8BnMzRNN8WufkAAAAASUVORK5CYII="
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"
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  <div class="snippet-language">
        <span class="icon"><i class="fab fa-python"></i></span>
        <span class=>Python</span>
    </div>
     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Selecting the top n properties in terms of increased energy consumption</span>
<span class="c1"># 1200 is around 10% of the total number of properties</span>
<span class="n">n_properties</span> <span class="o">=</span> <span class="mi">1200</span>

<span class="n">energy_consumption_diff_filtered</span> <span class="o">=</span> <span class="n">energy_consumption_diff</span><span class="p">[</span><span class="n">energy_consumption_diff</span><span class="p">[</span><span class="s1">&#39;difference&#39;</span><span class="p">]</span> <span class="o">&lt;</span> <span class="mi">100</span><span class="p">]</span>
<span class="n">energy_consumption_diff_filtered</span> <span class="o">=</span> <span class="n">energy_consumption_diff_filtered</span><span class="o">.</span><span class="n">iloc</span><span class="p">[:</span><span class="n">n_properties</span><span class="p">]</span>
</code></pre></figure>
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<div class="jp-CodeMirrorEditor jp-Editor jp-InputArea-editor" data-type="inline">
  <div class="snippet-language">
        <span class="icon"><i class="fab fa-python"></i></span>
        <span class=>Python</span>
    </div>
     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Boxplot and histogram highlighting the distribution of values.</span>
<span class="n">fig</span><span class="p">,</span> <span class="n">ax</span> <span class="o">=</span> <span class="n">plt</span><span class="o">.</span><span class="n">subplots</span><span class="p">(</span><span class="mi">1</span><span class="p">,</span> <span class="mi">2</span><span class="p">,</span> <span class="n">figsize</span> <span class="o">=</span> <span class="p">(</span><span class="mi">16</span><span class="p">,</span> <span class="mi">8</span><span class="p">))</span>

<span class="n">energy_consumption_diff_filtered</span><span class="o">.</span><span class="n">boxplot</span><span class="p">(</span>
    <span class="n">ax</span> <span class="o">=</span> <span class="n">ax</span><span class="p">[</span><span class="mi">0</span><span class="p">],</span>
    <span class="n">column</span> <span class="o">=</span> <span class="s1">&#39;difference&#39;</span><span class="p">,</span>
    <span class="n">patch_artist</span> <span class="o">=</span> <span class="kc">True</span><span class="p">,</span>
    <span class="n">boxprops</span><span class="o">=</span><span class="nb">dict</span><span class="p">(</span><span class="n">facecolor</span> <span class="o">=</span> <span class="s1">&#39;green&#39;</span><span class="p">,</span>
    <span class="n">color</span> <span class="o">=</span> <span class="s1">&#39;black&#39;</span><span class="p">))</span>


<span class="n">ax</span><span class="p">[</span><span class="mi">0</span><span class="p">]</span><span class="o">.</span><span class="n">set_title</span><span class="p">(</span><span class="s2">&quot;Energy Consumption Differential Percentage&quot;</span><span class="p">)</span>
<span class="n">ax</span><span class="p">[</span><span class="mi">0</span><span class="p">]</span><span class="o">.</span><span class="n">set_ylabel</span><span class="p">(</span><span class="s1">&#39;Percentage&#39;</span><span class="p">)</span>

<span class="n">energy_consumption_diff_filtered</span><span class="o">.</span><span class="n">hist</span><span class="p">(</span>
    <span class="n">ax</span> <span class="o">=</span> <span class="n">ax</span><span class="p">[</span><span class="mi">1</span><span class="p">],</span>
    <span class="n">column</span> <span class="o">=</span> <span class="s1">&#39;difference&#39;</span><span class="p">,</span>
    <span class="n">color</span> <span class="o">=</span> <span class="s1">&#39;green&#39;</span><span class="p">,</span>
    <span class="n">edgecolor</span> <span class="o">=</span> <span class="s1">&#39;black&#39;</span><span class="p">)</span>

<span class="n">ax</span><span class="p">[</span><span class="mi">1</span><span class="p">]</span><span class="o">.</span><span class="n">set_title</span><span class="p">(</span><span class="s2">&quot;Energy Consumption Differential Percentage&quot;</span><span class="p">)</span>
<span class="n">ax</span><span class="p">[</span><span class="mi">1</span><span class="p">]</span><span class="o">.</span><span class="n">set_ylabel</span><span class="p">(</span><span class="s1">&#39;Count&#39;</span><span class="p">)</span>
<span class="n">ax</span><span class="p">[</span><span class="mi">1</span><span class="p">]</span><span class="o">.</span><span class="n">set_xlabel</span><span class="p">(</span><span class="s1">&#39;Percentage&#39;</span><span class="p">)</span>
<span class="n">ax</span><span class="p">[</span><span class="mi">1</span><span class="p">]</span><span class="o">.</span><span class="n">set_axisbelow</span><span class="p">(</span><span class="kc">True</span><span class="p">)</span>
</code></pre></figure>
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<div class="jp-InputPrompt jp-InputArea-prompt">In&nbsp;[&nbsp;]:</div>
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  <div class="snippet-language">
        <span class="icon"><i class="fab fa-python"></i></span>
        <span class=>Python</span>
    </div>
     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="n">energy_consumption_diff_filtered</span>
     </code></pre></figure>
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    <div class="jp-OutputPrompt jp-OutputArea-prompt">Out[&nbsp;]:</div>



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      <th></th>
      <th>geometry</th>
      <th>property_id</th>
      <th>total_2026</th>
      <th>floor_area</th>
      <th>index_right</th>
      <th>total</th>
      <th>difference</th>
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    <tr>
      <th>5480</th>
      <td>POLYGON ((144.97198 -37.81213, 144.97203 -37.8...</td>
      <td>105969</td>
      <td>97.701546</td>
      <td>0.00</td>
      <td>230</td>
      <td>19579.580842</td>
      <td>83.73</td>
    </tr>
    <tr>
      <th>5478</th>
      <td>POLYGON ((144.97141 -37.81289, 144.97131 -37.8...</td>
      <td>105967</td>
      <td>69.962541</td>
      <td>0.00</td>
      <td>230</td>
      <td>19579.580842</td>
      <td>83.73</td>
    </tr>
    <tr>
      <th>3326</th>
      <td>POLYGON ((144.97128 -37.81275, 144.97108 -37.8...</td>
      <td>103625</td>
      <td>1290.260295</td>
      <td>0.00</td>
      <td>230</td>
      <td>19579.580842</td>
      <td>83.73</td>
    </tr>
    <tr>
      <th>3325</th>
      <td>POLYGON ((144.97127 -37.81264, 144.97104 -37.8...</td>
      <td>103624</td>
      <td>1965.853186</td>
      <td>0.00</td>
      <td>230</td>
      <td>19579.580842</td>
      <td>83.73</td>
    </tr>
    <tr>
      <th>1041</th>
      <td>POLYGON ((144.97102 -37.81231, 144.97087 -37.8...</td>
      <td>101117</td>
      <td>274.619060</td>
      <td>0.00</td>
      <td>230</td>
      <td>19579.580842</td>
      <td>83.73</td>
    </tr>
    <tr>
      <th>...</th>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
    </tr>
    <tr>
      <th>2369</th>
      <td>POLYGON ((144.96690 -37.80674, 144.96691 -37.8...</td>
      <td>102605</td>
      <td>24.197633</td>
      <td>204.84</td>
      <td>303</td>
      <td>4068.614405</td>
      <td>-21.89</td>
    </tr>
    <tr>
      <th>2383</th>
      <td>POLYGON ((144.96689 -37.80559, 144.96714 -37.8...</td>
      <td>102621</td>
      <td>10.867908</td>
      <td>92.00</td>
      <td>303</td>
      <td>4068.614405</td>
      <td>-21.89</td>
    </tr>
    <tr>
      <th>2379</th>
      <td>POLYGON ((144.96685 -37.80578, 144.96739 -37.8...</td>
      <td>102617</td>
      <td>261.938489</td>
      <td>426.87</td>
      <td>303</td>
      <td>4068.614405</td>
      <td>-21.89</td>
    </tr>
    <tr>
      <th>2373</th>
      <td>POLYGON ((144.96676 -37.80639, 144.96678 -37.8...</td>
      <td>102611</td>
      <td>111.041668</td>
      <td>940.00</td>
      <td>303</td>
      <td>4068.614405</td>
      <td>-21.89</td>
    </tr>
    <tr>
      <th>10296</th>
      <td>POLYGON ((144.96687 -37.80621, 144.96732 -37.8...</td>
      <td>111491</td>
      <td>11.694814</td>
      <td>99.00</td>
      <td>303</td>
      <td>4068.614405</td>
      <td>-21.89</td>
    </tr>
  </tbody>
</table>
<p>1200 rows × 7 columns</p>
</div>
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<p><strong>Filter the urban heat and HVI to the City of Melbourne LGA</strong></p>
<p>The final filtering step concerns the urban heat difference and heat vulnerability index (HVI) datasets. Because the data was was selected by a rectangular area selection tool and we are only interested in the data that lies in the boundaries of the LGA, we need to filter out the values that don't relate to our area of interest - the City of Melbourne.</p>
<p>An intersection overlay with a Shapefile of the LGA boundaries will allow us to fit the datasets to the area we are interested in.</p>

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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Creating the overlays</span>

<span class="n">HVI_overlay</span> <span class="o">=</span> <span class="n">gpd</span><span class="o">.</span><span class="n">overlay</span><span class="p">(</span><span class="n">hvi_gdf</span><span class="p">,</span> <span class="n">LGA_shape_gdf</span><span class="p">,</span> <span class="n">how</span><span class="o">=</span><span class="s2">&quot;intersection&quot;</span><span class="p">)</span>
<span class="n">urbanheat_overlay</span> <span class="o">=</span> <span class="n">gpd</span><span class="o">.</span><span class="n">overlay</span><span class="p">(</span><span class="n">urbanheat_gdf</span><span class="p">,</span> <span class="n">LGA_shape_gdf</span><span class="p">,</span> <span class="n">how</span><span class="o">=</span><span class="s2">&quot;intersection&quot;</span><span class="p">)</span>
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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Visualising the overlay</span>
<span class="n">fig</span><span class="p">,</span> <span class="p">(</span><span class="n">ax1</span><span class="p">,</span> <span class="n">ax2</span><span class="p">)</span> <span class="o">=</span> <span class="n">plt</span><span class="o">.</span><span class="n">subplots</span><span class="p">(</span><span class="mi">1</span><span class="p">,</span> <span class="mi">2</span><span class="p">,</span> <span class="n">figsize</span> <span class="o">=</span> <span class="p">(</span><span class="mi">16</span><span class="p">,</span> <span class="mi">8</span><span class="p">))</span>
<span class="n">ax1</span> <span class="o">=</span> <span class="n">urbanheat_overlay</span><span class="o">.</span><span class="n">plot</span><span class="p">(</span><span class="n">ax</span><span class="o">=</span><span class="n">ax1</span><span class="p">,</span> <span class="n">color</span><span class="o">=</span><span class="s2">&quot;darkseagreen&quot;</span><span class="p">)</span>
<span class="n">ax2</span> <span class="o">=</span> <span class="n">HVI_overlay</span><span class="o">.</span><span class="n">plot</span><span class="p">(</span><span class="n">ax</span><span class="o">=</span><span class="n">ax2</span><span class="p">,</span> <span class="n">color</span><span class="o">=</span><span class="s2">&quot;darkseagreen&quot;</span><span class="p">)</span>
<span class="n">ax1</span><span class="o">.</span><span class="n">set_axis_off</span><span class="p">()</span>
<span class="n">ax2</span><span class="o">.</span><span class="n">set_axis_off</span><span class="p">()</span>
</code></pre></figure>
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"
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<div class="jp-InputPrompt jp-InputArea-prompt">In&nbsp;[&nbsp;]:</div>
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  <div class="snippet-language">
        <span class="icon"><i class="fab fa-python"></i></span>
        <span class=>Python</span>
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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># After filtering, examine the basic distribution of the dataset.</span>
<span class="n">display</span><span class="p">(</span><span class="n">urbanheat_overlay</span><span class="p">[</span><span class="s1">&#39;UHI18_M&#39;</span><span class="p">]</span><span class="o">.</span><span class="n">describe</span><span class="p">())</span>

<span class="c1"># Boxplot highlighting the distribution of values.</span>
<span class="n">fig</span><span class="p">,</span> <span class="n">ax</span> <span class="o">=</span> <span class="n">plt</span><span class="o">.</span><span class="n">subplots</span><span class="p">(</span><span class="mi">1</span><span class="p">,</span> <span class="mi">2</span><span class="p">,</span> <span class="n">figsize</span> <span class="o">=</span> <span class="p">(</span><span class="mi">16</span><span class="p">,</span> <span class="mi">8</span><span class="p">))</span>

<span class="n">boxplot</span> <span class="o">=</span> <span class="n">urbanheat_overlay</span><span class="o">.</span><span class="n">boxplot</span><span class="p">(</span>
    <span class="n">ax</span> <span class="o">=</span> <span class="n">ax</span><span class="p">[</span><span class="mi">0</span><span class="p">],</span>
    <span class="n">column</span> <span class="o">=</span> <span class="s1">&#39;UHI18_M&#39;</span><span class="p">,</span>
    <span class="n">patch_artist</span> <span class="o">=</span> <span class="kc">True</span><span class="p">,</span>
    <span class="n">boxprops</span><span class="o">=</span><span class="nb">dict</span><span class="p">(</span><span class="n">facecolor</span> <span class="o">=</span> <span class="s1">&#39;orange&#39;</span><span class="p">,</span>
    <span class="n">color</span> <span class="o">=</span> <span class="s1">&#39;black&#39;</span><span class="p">))</span>

<span class="n">ax</span><span class="p">[</span><span class="mi">0</span><span class="p">]</span><span class="o">.</span><span class="n">set_title</span><span class="p">(</span><span class="s2">&quot;Urban Heat Index&quot;</span><span class="p">)</span>

<span class="n">urbanheat_overlay</span><span class="o">.</span><span class="n">hist</span><span class="p">(</span><span class="n">ax</span> <span class="o">=</span> <span class="n">ax</span><span class="p">[</span><span class="mi">1</span><span class="p">],</span> <span class="n">column</span> <span class="o">=</span> <span class="s1">&#39;UHI18_M&#39;</span><span class="p">,</span> <span class="n">color</span> <span class="o">=</span> <span class="s1">&#39;orange&#39;</span><span class="p">,</span> <span class="n">edgecolor</span> <span class="o">=</span> <span class="s1">&#39;black&#39;</span><span class="p">)</span>

<span class="n">ax</span><span class="p">[</span><span class="mi">1</span><span class="p">]</span><span class="o">.</span><span class="n">set_title</span><span class="p">(</span><span class="s2">&quot;Urban Heat Index&quot;</span><span class="p">)</span>
<span class="n">ax</span><span class="p">[</span><span class="mi">1</span><span class="p">]</span><span class="o">.</span><span class="n">set_axisbelow</span><span class="p">(</span><span class="kc">True</span><span class="p">)</span>
</code></pre></figure>
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<pre>count    1537.000000
mean        7.983035
std         1.553946
min        -1.902073
25%         7.239289
50%         8.191541
75%         8.930228
max        12.019763
Name: UHI18_M, dtype: float64</pre>
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AAABD32jAImcblcysnJUUJCgkJDQ5WQkKCcnBy5XC6zowEAAACNjjIKmKSoqEjx8fH1xuLj41VUVGRSIgAAAMA4HKYLmMRut+upp57S+vXrVVRUJLvdruHDh8tut5sdDQAAAGh07BkFTJKQkKCsrCylpKRo+/btSklJUVZWlhISEsyOBgAAADQ6yihgktzcXE2dOlXLly9X//79tXz5ck2dOlW5ublmRwMAAAAaHYfpAiYpKipSQUGBZs6cqfz8fMXExKiqqkqzZ882OxoAAADQ6NgzCgSIw+GQxWJp8Edtba3CwsJksVjUu3dvWSwWhYWFqba2tsHrcDgcZk8bAAAAuCiUUSBACgsLVVdX1+CP1atX6xe/+IW2bdum6Ohobdu2Tb/4xS+0evXqBq+jsLDQ7GkDAAAAF4XDdAGTOJ1OSVJ6eroOHz6s9PR0uVwu3zgAAAAQzCijgImcTqecTqeuvfZa9nICAACgWeEwXQAAAACA4SijAAAAAADDUUYBAAAAAIajjAIAAAAADEcZBQAAAAAYjjIKAAAAADAcZRQAAAAAYDjKKAAAAADAcJRRAAAAAIDhKKMAAAAAAMNRRgEAAAAAhqOMAgAAAAAMRxkFAAAAABiOMgoAAAAAMBxlFAAAAABgOMooAAAAAMBwlFEAAAAAgOEoowAAAAAAw1FGAQAAAACGo4wCAAAAAAxHGQUAIIh98cUXmjBhgmJiYtS3b1/Nnz9fkuT1ejVt2jTFxcUpLi5Os2fPVk1NjW+5LVu2KDExUT169NDo0aN19OhRk2YAAAhWlFEAAILYhAkT9LOf/Uy7du3SK6+8onXr1mnTpk1auHChiouLtXXrVm3YsEF5eXnKycmRJB06dEiPP/64Zs2apd27dysmJkYPPvigamtrTZ4NACCYUEYBAAhSe/fuVWlpqZ544gmFhYWpY8eOWrVqlWJjY7Vu3TqlpaWpdevWuuKKKzRu3Di9/vrrkqSNGzeqf//+6t27t8LCwjRx4kSVlZVpz5495k4IABBUQs0OAAAAGkdhYaG6dOmiBQsWaP369QoPD9eoUaN011136eTJk4qOjvY9t1OnTiotLZXX69Xhw4dlt9t9j4WEhOjqq69WcXGxevXqdUGv74/8/Hy/lm8qgmUeEnNpioJlHmYL9PcxWH4ujT0PyigAAEHq22+/VUFBgeLi4rRt2zaVlJQoNTVVl19+uSTJarX6nmu1WlVXV6eKigp5PB5FRETUW5fVapXH47mg13c4HAoPD7+o7Pn5+YqJibmoZZuSYJmHxFyaomCZR1MQyO9jsPxcAjWPysrKH3xzkjIKAECQCgsLk9VqVXp6uiwWi6677jqNGDFC69atkyRVVFT4nlteXi5JstlsslqtqqysrLeu8vJyRUZGGhceABD0OGcUAIAg1alTJ9XW1qq6uto3Vl1drVatWqldu3YqKSnxjZeUlCgqKkqhoaHq3Llzvcdqamp07Nixeof1AgDgL8ooAABBqm/fvrrssss0b948eb1eHThwQGvXrtWQIUOUlJSk7OxsffXVVyorK9OSJUs0fPhwSdLQoUOVm5urnTt3yuv1asGCBWrbtq26d+9u7oQAAEGFw3QBAAhS4eHheumllzRjxgz169dPYWFhSktL06233qqbbrpJWVlZSkpKUnV1tYYNG6a0tDRJUteuXZWVlaWZM2fq888/V7du3bR48WKFhISYPCMAQDChjAIAEMQ6duyo559//qzx8PBwZWZmKjMz85zLJSYmKjExsbHjAQCaMQ7TBQAAAAAYjjIKAAAAADAcZRQAAAAAYDjKKAAAAADAcBdURvft26fY2Fjf116vV9OmTVNcXJzi4uI0e/Zs1dTUBDwkAAAAACC4NLiMvvXWW0pJSVFVVZVvbOHChSouLtbWrVu1YcMG5eXlKScnp1GCAgAAAACCR4PK6Lx587Rs2TJNmDCh3vi6deuUlpam1q1b64orrtC4ceP0+uuvN0pQAAAAAEDwaFAZTU5O1tq1a9WtWzff2KlTp3Ty5ElFR0f7xjp16qTS0lJ5vd7AJwUAAAAABI3Qhjypffv2Z415PB5JktVq9Y1ZrVbV1dWpoqJCYWFhDQ5RWFjY4OcCwSo/P9/sCAAAAIBhGlRGz+VMCa2oqPCNlZeXS5JsNtsFrcvhcCg8PPxiowBBISYmxuwIgGkqKyt5YxIAgGbmom/t0qpVK7Vr104lJSW+sZKSEkVFRSk09KI7LgAAAACgGfDrPqNJSUnKzs7WV199pbKyMi1ZskTDhw8PUDQAAAAAQLDyq4xOmjRJ119/vZKSkpSUlKTY2FilpaUFKhsAAAAAIEhd0PG0cXFxKigo8H0dHh6uzMxMZWZmBjwYAAAAACB4+bVnFAAAAACAi0EZBQAAAAAYjjIKAAAAADAcZRQAAAAAYDjKKAAAAADAcJRRAAAAAIDhKKMAAAAAAMNRRgEAAAAAhqOMAgAAAAAMRxkFAAAAABiOMgoAAAAAMBxlFAAAAABgOMooAAAAAMBwlFEAAAAAgOEoowAAAAAAw1FGAQAAAACGo4wCAAAAAAxHGQUAAAAAGI4yCgAAAAAwHGUUAAAAAGA4yigAAAAAwHCUUQAAAACA4SijAAAAAADDUUYBAAAAAIajjAL/JqrjFbJYLIZ+VFZWGv6aUR2vMPtbDQAAgGYs1OwAQFNTerxMdS8b/aqfGP2CsowqM/w1AQAAgDPYMwoAAAAAMBxlFAAAAABgOMooAAAAAMBwlFEAAAAAgOEoowAAAAAAw1FGAQAAAACGo4wCAAAAAAxHGQUAAAAAGI4yCgAAAAAwHGUUAAAAAGA4yigAAAAAwHCUUQAAAACA4SijAAAEsddee03dunVTz549fR/r1q2T1+vVtGnTFBcXp7i4OM2ePVs1NTW+5bZs2aLExET16NFDo0eP1tGjR82bBAAgKFFGAQAIYoWFhfrd736ngoIC38cdd9yhhQsXqri4WFu3btWGDRuUl5ennJwcSdKhQ4f0+OOPa9asWdq9e7diYmL04IMPqra21uTZAACCCWUUAIAg9o9//EN2u/2s8XXr1iktLU2tW7fWFVdcoXHjxun111+XJG3cuFH9+/dX7969FRYWpokTJ6qsrEx79uwxOD0AIJiFmh0AAAA0jqqqKh08eFBr167VzJkzZbVa9Zvf/EYjR47UyZMnFR0d7Xtup06dVFpaKq/Xq8OHD9crsCEhIbr66qtVXFysXr16Nfj1CwsL/cqfn5/v1/JNRbDMQ2IuTVGwzMNsgf4+BsvPpbHnQRkFACBIff3117rhhhs0YsQILVq0SMXFxZowYYKqqqokSVar1fdcq9Wquro6VVRUyOPxKCIiot66rFarPB7PBb2+w+FQeHj4RWXPz89XTEzMRS3blATLPCTm0hQFyzyagkB+H4Pl5xKoeVRWVv7gm5OUUQAAglT79u318ssv+76+/vrrNWbMGG3YsEGSVFFR4XusvLxckmSz2WS1WlVZWVlvXeXl5YqMjDQgNQCgueCcUQAAgtTHH3+sRYsW1RurrKxUu3bt1K5dO5WUlPjGS0pKFBUVpdDQUHXu3LneYzU1NTp27Fi9w3oBAPAXe0aBf3PXXXfpgfcuNztGo7vrrq/NjgCgkUVGRur555/XlVdeqTvuuEOFhYV66aWX9OSTT2r//v3Kzs7W9ddfr+rqai1ZskTDhw+XJA0dOlR33323du7cqf/8z/9Udna22rZtq+7du5s7IQBAUKGMAv9mzZo1qnv5/M+71FlGmZ0AQGPr0KGDnnvuOf35z3/WzJkz1aZNGz344IMaNGiQbr75ZmVlZSkpKUnV1dUaNmyY0tLSJEldu3ZVVlaWZs6cqc8//1zdunXT4sWLFRISYvKMAADBxO8yum/fPs2cOVOHDx9Wq1atNHbsWI0ZMyYQ2QAAgJ/i4+MVHx9/1nh4eLgyMzOVmZl5zuUSExOVmJjY2PEAAM2YX+eM1tbWavz48UpOTlZ+fr6ys7P15z//WR988EGg8gEAAAAAgpBfZfTbb7/Vl19+qdraWtXW1spisahFixZq2bJloPIBAAAAAIKQX4fptmnTRqNGjdITTzyhP/7xj6qpqdHEiRMv+AIH/t4UG8DFCZYbMgMAAODS41cZra2tldVq1dy5c3XrrbeqoKBADz30kBwOhwYMGNDg9fhzU2wAFy8YbsiM4PBjN8QGAADBya/DdN9++23l5eXp9ttvV1hYmOLi4jRixAitWbMmUPkAAAAAAEHIrzJ64sQJeb3eemOhoaEKDeWOMQAAAACAH+ZXGe3bt69KSkrkdrtVV1en/fv3a82aNRoyZEig8gEAAAAAgpBfuzC7dOmi7OxszZ8/X//1X/+ltm3b6tFHH9Wvf/3rQOUDAAAAAAQhv4+nHTBgwAVdrAgAAAAAAL8O0wUAAAAA4GJQRgEAAAAAhqOMAgAAAAAMRxkFAAAAABiOMgoAAAAAMBxlFAAAAABgOMooAAAAAMBwlFEAAAAAgOEoowAAAAAAw1FGAQAAAACGo4wCAAAAAAxHGQUAAAAAGI4yCgAAAAAwHGUUAAAAAGA4yigAAAAAwHChZgcAmpprOrSXZVSZoa/ZsWNHffLJJ4a+5jUd2hv6egAAAMD3UUaBf3P0k88Nf81rr71WdXV1hr8uAAAAYBYO0wUAAAAAGI4yCgAAAAAwHGUUAAAAAGA4yigAAAAAwHCUUQAAAACA4SijAAAAAADDUUYBAAAAAIajjAIAAAAADEcZBQAAAAAYjjIKAAAAADAcZRQAAAAAYDjKKAAAAADAcJRRAAAAAIDhKKMAAAAAAMNRRgEAAAAAhqOMAgAAAAAMRxkFAAAAABiOMgoAAAAAMBxlFAAAAABgOMooAAAAAMBwlFEAAAAAgOEoowAAAAAAw1FGAQAAAACGo4wCAAAAAAxHGQUAAAAAGI4yCgAAAAAwHGUUAIBmwOPx6LbbblNOTo4k6Z///KcmTZqk3r17q2/fvnr++efrPf/ll1/WgAED1LNnT40bN05ffvmlGbEBAEGMMgoAQDMwc+ZMlZaW+r6eNm2aJOlvf/ubVq5cKbfbrbfeess3lp2draVLl+p///d/1bp1az322GOm5AYABC/KKAAAQW7z5s06evSoevXqJem7vaRbt25Venq6rFaroqOjNXr0aK1Zs0aStG7dOg0fPlxdunSR1WrVlClTtGPHDpWVlZk5DQBAkAn1dwVffPGFpk+frry8PEVEROi3v/2tJk2aFIhsAADATydOnNDcuXO1cuVKPf7445Kk0tJS1dbW6he/+IXveZ06ddKKFSskSYcPH1Z8fLzvscsvv1ytWrVScXGx2rdv3+DXLiws9Ct7fn6+X8s3FcEyD4m5NEXBMg+zBfr7GCw/l8aeh99ldMKECXI4HNq1a5fKyso0ZswYRUdHa+jQoYHIBwAALlJNTY0mT56sSZMmqUOHDr7x06dPKywsTCEhIb6xiIgIlZeXS/puz2lERES9dVmtVt/jDeVwOBQeHn5R2fPz8xUTE3NRyzYlwTIPibk0RcEyj6YgkN/HYPm5BGoelZWVP/jmpF9ldO/evSotLdXq1asVFhamjh07atWqVRe94QEAAIGzePFitW/fXsOGDas3brPZVFVVpdraWrVo8d0ZOxUVFbLZbJK+K56VlZX1likvL/c9DgBAIPhVRgsLC9WlSxctWLBA69evV3h4uEaNGqWUlJRA5QMAABdp06ZN+uKLL9S7d29J3+3x3Lt3r4qLi2WxWHT06FF16tRJklRSUqLOnTtLkjp37qySkhLfer7++mv9v//3/xQdHW38JAAAQcuvMvrtt9+qoKBAcXFx2rZtm0pKSpSamqp27drp9ttvb/B6/D2nBAgGwXJuAYCmY8uWLfW+HjNmjG666SalpqbK4/HomWeeUVZWlsrKyvTSSy/p97//vSRp2LBheuyxx3TbbbepU6dOmjNnjvr06XNB54sCAHA+fpXRsLAwWa1Wpaeny2Kx6LrrrtOIESP09ttvX1AZ9eecEiBYBMO5BcDF+rHzSdA4nn76aT399NMaOHCgWrZsqTFjxigpKUmSNGDAAKWnp2vixIn65ptv9J//+Z+aO3euyYkBAMHGrzLaqVMn1dbWqrq6Wi1btpQkVVdXByQYAAAIrFWrVvk+b9WqlZ555pkffG5ycrKSk5ONiAUAaKb8us9o3759ddlll2nevHnyer06cOCA1q5dqyFDhgQqHwAAAAAgCPm1ZzQ8PFwvvfSSZsyYoX79+iksLExpaWm69dZbA5UPAAAAABCE/L7PaMeOHfX8888HIgsAAAAAoJnw6zBdAAAAAAAuBmUUAAAAAGA4yigAAAAAwHCUUQAAAACA4SijAAAAAADDUUYBAAAAAIajjAIAAAAADEcZBQAAAAAYLtTsAAAAAAAaX1THK1R6vMzsGIAPZRQAAABoBkqPl6nuZbNTfMcyyuwEaAo4TBcAAAAAYDjKKAAAAADAcJRRAAAAAIDhKKMAAAAAAMNRRgEAAAAAhqOMAgAAAAAMRxkFAAAAABiOMgoAAAAAMBxlFAAAAABgOMooAAAAAMBwlFEAAAAAgOEoowAAAAAAw1FGAQAAAACGo4wCAAAAAAxHGQUAAAAAGI4yCgAAAAAwHGUUAAAAAGA4yigAAAAAwHCUUQAAAACA4SijgInS09MVERGh4uJiRUREKD093exIAAAAgCEoo4BJ0tPT9dxzz6l169aSpNatW+u5556jkAIAAKBZoIwCAeJwOGSxWBr8sWjRItXW1qqsrEySVFZWptraWi1atKjB63A4HCbPGgAAALg4lFEgQAoLC1VXV9fgD0maPHmyunXrphYtWqhbt26aPHmyJDV4HYWFhWZOGQAAALhooWYHAJqzZcuW6fXXX5fNZpPH49Gdd95pdiQAAADAEOwZBUzSokULffvttyooKFB1dbUKCgr07bffqkUL/lkCAAAg+LFnFDBJXV2dLBaLHnnkEd9YixYtfIfwAgAAAMGMXTCASWw2m2pra9WmTRtJUps2bVRbWyubzWZyMgAAAKDxUUYBk5w+fVoRERFq1aqVLBaLWrVqpYiICJ0+fdrsaAAAAECjo4wCJoqMjJQkWSyWel8DAAAAwY4yCpiob9++OnLkiHbv3q0jR46ob9++ZkcCAAAADMEFjAATbdy4USEhIaqtrVWLFi1UW1trdiQAAADAEOwZBUxy+eWXS5KvgJ7575lxAAAAIJhRRgGTnDp1SpGRkYqKilKLFi0UFRWlyMhInTp1yuxoAAAAQKOjjAImqa6ulsVi0aeffqra2lp9+umnslgsqq6uNjsaAAAA0Og4ZxQwkcVi0datW2Wz2eTxeDRs2DCzIwEAAACGYM8oYCKPx6OCggJVV1eroKBAHo/H7EgAAACAIdgzCphoyJAheuKJJ1RZWanw8HANGTJEGzduNDsWAAAA0OgCtmfU4/HotttuU05OTqBWCQS1Dh06aPfu3dq8ebPef/99bd68Wbt371aHDh3MjgYAAAA0uoCV0ZkzZ6q0tDRQqwOC3pw5c1RTU6OUlBT96le/UkpKimpqajRnzhyzowEAAACNLiBldPPmzTp69Kh69eoViNUBzYLT6dT8+fMVGRkpi8WiyMhIzZ8/X06n0+xoAIJIbm6ubr/9dvXs2VO33HKLXnnlFUmS1+vVtGnTFBcXp7i4OM2ePVs1NTW+5bZs2aLExET16NFDo0eP1tGjR02aAQAgWPldRk+cOKG5c+dqzpw5atGC6yEBANBUnDhxQhMnTtTUqVNVUFCghQsXatasWdq3b58WLlyo4uJibd26VRs2bFBeXp7vVJtDhw7p8ccf16xZs7R7927FxMTowQcfVG1trckzAgAEE78uYFRTU6PJkydr0qRJfp3nVlhY6E8M4JK0ZcsWPfPMM4qIiFBdXZ2+/vprPfjggyopKdFtt91mdjwAQeCqq67Srl279JOf/ES1tbX65ptvFBISop/85Cdat26dXC6XWrduLUkaN26c5s2bp7S0NG3cuFH9+/dX7969JUkTJ07Uyy+/rD179nAUFAAgYPwqo4sXL1b79u39vjeiw+FQeHi4X+sALjXDhw9XeHi4Xn75Zd99RpOTk7VkyRJlZGSYHQ8wVGVlJW9MNpKf/OQn+te//qXY2FjV1NTogQceUNu2bXXy5ElFR0f7ntepUyeVlpbK6/Xq8OHDstvtvsdCQkJ09dVXq7i4+ILKqL8/0/z8fL+WbyqCZR4Sc2mKgmUeZgv09zFYfi6NPQ+/yuimTZv0xRdf+N459Xg82rt3rz755BNNnz49EPmAoHX8+HH993//txISEpSfn6+EhAStXLlSiYmJZkcDEGSsVqv27NmjAwcO6P7771dERIRv/PvPqaurU0VFhTwej+8533/8Qu+F7M+bzfn5+YqJibmoZZuSYJmHxFyaomCZR1MQyO9jsPxcAjWPH3vD2a8yumXLlnpfjxkzRjfddJNSU1P9WS0AAAigkJAQhYSE6IYbbtBdd92lffv2SZIqKip8zykvL5ck2Ww2Wa1WVVZW1ltHeXm5IiMjjQsNAAh6XHEIMEmHDh107733Kjc3V9XV1crNzdW9997LfUYBBMyuXbv029/+tt5YVVWVLrvsMrVr104lJSW+8ZKSEkVFRSk0NFSdO3eu91hNTY2OHTtW77BeAAD8FdAyumrVKvaKAg00Z84cVVdXKyUlRX369FFKSoqqq6u5zyiAgLHb7Tp27JhWrlypmpoaffDBB1q3bp3uuusuJSUlKTs7W1999ZXKysq0ZMkSDR8+XJI0dOhQ5ebmaufOnfJ6vVqwYIHatm2r7t27mzshAEBQ8eswXQAX78z9RF0ulyQpMjJSs2bN4j6jAAKmdevWWrp0qVwul+bPn6+rrrpKLpdLsbGx6t69u7KyspSUlKTq6moNGzZMaWlpkqSuXbsqKytLM2fO1Oeff65u3bpp8eLFCgkJMXlGAIBgQhkFTOR0OuV0OoPmRHcATc8vf/lLvfLKK2eNh4eHKzMzU5mZmedcLjExkQuqAQAaFeeMAgAAAAAMRxkFTOR2u+VwOBQbGyuHwyG32212JAAAAMAQlFHAJG63W5MmTdLp06dVV1en06dPa9KkSRRSAAAANAuUUcAkU6ZMUUhIiJYvX65du3Zp+fLlCgkJ0ZQpU8yOBgAAADQ6yihgkuPHj2vlypVKSEhQaGioEhIStHLlSh0/ftzsaAAAAECjo4wCAAAAAAxHGQVM0qFDB917773Kzc1VdXW1cnNzde+996pDhw5mRwMAAAAaHWUUMMmcOXNUXV2tlJQU9enTRykpKaqurtacOXPMjgYAAAA0OsooYBKn06mRI0fqs88+U21trT777DONHDlSTqfT7GgAAABAows1OwDQXLndbr355pvavHmzbDabPB6PUlNT1adPHwopAAAAgh57RgGTuFwu5eTk1Luabk5Ojlwul9nRAAAAgEZHGQVMUlRUpPj4+Hpj8fHxKioqMikRAAAAYBzKKGASu92uHTt21BvbsWOH7Ha7SYkAAAAA43DOKGCSjIwMjRw5UpGRkSotLdU111yj06dPa/78+WZHAwAAABode0aBJsBisZgdAQAAADAUZRQwicvl0quvvqojR45o9+7dOnLkiF599VUuYAQAAIBmgTIKmIQLGAEAAKA545xRwCR2u11PPfWU1q9fr6KiItntdg0fPpwLGAEAAKBZYM8oYJKEhARlZWUpJSVF27dvV0pKirKyspSQkGB2NAAAAKDRUUYBk+Tm5mrq1Klavny5+vfvr+XLl2vq1KnKzc01OxoAAADQ6DhMFzBJUVGRCgoKNHPmTOXn5ysmJkZVVVWaPXu22dEAAACARkcZBUzCOaMAAABozjhMFzAJ54wCAACgOaOMAibhnFEAAAA0ZxymC5iEc0YBAADMF95SslgsZsfwuaZDex395HOzYxiCMgqYxG63a8eOHfUOy92xYwfnjAIAABioskqqe9nsFP/HMqrM7AiG4TBdwCQZGRlKTU1Vbm6uqqurlZubq9TUVGVkZJgdDQAAAGh07BkFTOJ0OiVJ6enpvqvpulwu3zgAAAAQzCijgImcTqecTqfvnFEAAACgueAwXQAAAACA4SijAAAAAADDUUYBAAAAAIajjAIAAAAADEcZBQAAAAAYjjIKAAAAADAcZRQAAAAAYDjKKAAAAADAcJRRAAAAAIDhKKMAAAAAAMNRRgEAAAAAhqOMAgAAAAAMRxkFAAAAABiOMgoAAAAAMBxlFAAAAABgOMooAAAAAMBwfpfRffv2KTk5Wb1799ZNN92khQsXqq6uLhDZAAAAAABByq8yevr0aT3wwAMaPHiw8vLytGLFCq1fv16rV68OVD4gqLndbjkcDsXGxsrhcMjtdpsdCQAAADBEqD8Lf/bZZ+rVq5dGjx4tSYqKitItt9yiDz/8UKNGjQpIQCBYud1uZWRkKCcnRzabTR6PR6mpqZIkp9NpcjoAAACgcfm1Z7Rz587Kzs72fe31erV9+3Zdd911fgcDgp3L5VJOTo4SEhIUGhqqhIQE5eTkyOVymR0NAAAAaHR+7Rn9Pq/Xqz/84Q8KCwu74L2ihYWFgYoBXDKKiopks9mUn58vScrPz5fNZlNRUZFvDAAAAAhWASmjJ0+eVHp6uiTphRdekM1mu6DlHQ6HwsPDAxEFuGTY7XZ5PB4lJCQoPz9fMTExys3Nld1uV0xMjNnxAENVVlbyxiQAAM2M32X04MGD+t3vfqc+ffro6aefVlhYWCByAUEvIyNDI0eOVGRkpEpLS3XNNdfo9OnTmj9/vtnRAAAAgEbn1zmj33zzjVJSUjR06FD96U9/oogCF8lisZgdAUCQ+qFbsHm9Xk2bNk1xcXGKi4vT7NmzVVNT41tuy5YtSkxMVI8ePTR69GgdPXrUvEkAAIKSX2V0/fr1OnnypFavXq2ePXv6PiZOnBiofEDQcrlcevXVV3XkyBHt3r1bR44c0auvvsoFjAAEzI/dgm3hwoUqLi7W1q1btWHDBuXl5SknJ0eSdOjQIT3++OOaNWuWdu/erZiYGD344IOqra01eUYAgGDi12G6Y8eO1dixYwOVBWhWioqKFB8fX28sPj5eRUVFJiUCEGx+7BZseXl5crlcat26tSRp3LhxmjdvntLS0rRx40b1799fvXv3liRNnDhRL7/8svbs2aNevXqZNR0AQJAJ2NV0AVwYu92uHTt2KCEhwTe2Y8cO2e12E1MBCCY/dAu2O+64Q5s2bVJ0dLTvsU6dOqm0tFRer1eHDx+u97soJCREV199tYqLiy+ojPp7UapgubJ4sMxDYi5NUbDMA/U1lZ9rY+egjAImycjIUGpqqnJycmSz2ZSbm6vU1FQO0wXQKL5/C7bBgwfrv/7rv2S1Wn2PW61W1dXVqaKiQh6PRxEREfWWt1qt8ng8F/Sa/lwt/8xVxi91wTIPibk0RcEyD5ytKfxcA/X/149dMZ8yCpjE6XRKktLT01VUVCS73S6Xy+UbB4BA+fdbsLVo8d0lIyoqKnzPKS8vlyTZbDZZrVZVVlbWW0d5ebkiIyMNSgwAaA78uoARAP84nU4VFhZq9+7dKiwspIgCCLiDBw/qzjvvVFRUlFauXKk2bdqoVatWateunUpKSnzPKykpUVRUlEJDQ9W5c+d6j9XU1OjYsWP1DusFAMBflFEAAILUj92CLSkpSdnZ2frqq69UVlamJUuWaPjw4ZKkoUOHKjc3Vzt37pTX69WCBQvUtm1bde/e3aSZAACCEYfpAgAQpL5/Cza32+0b79evn+bOnausrCwlJSWpurpaw4YNU1pamiSpa9euysrK0syZM/X555+rW7duWrx4sUJCQsyaCgAgCFFGAQAIUue7BVtmZqYyMzPP+VhiYqISExMbKxoAABymCwAAAAAwHmUUAAAAAGA4yigAAAAAwHCUUQAAAACA4SijAAAAAADDUUYBAAAAAIajjAImcrvdcjgcio2NlcPhqHcfQAAAACCYUUYBk7jdbk2aNEmnT5+WJJ0+fVqTJk2ikAIAAKBZCDU7ANBcTZkyRaGhoVq+fLlsNps8Ho9GjRqlKVOmyOl0mh0PAAAEQFTHK1R6vMzsGECTRBkFTHL8+HH993//txISEpSfn6+EhAS9+OKLSkxMNDsaAAAIkNLjZap72ewU37GMMjsBUB+H6QIAAAAADEcZBUzSoUMH3XPPPcrNzVV1dbVyc3N1zz33qEOHDmZHAwAAABodZRQwyZw5c1RTU6OUlBT96le/UkpKimpqajRnzhyzowEAAACNjjIKmMTpdGr+/PmKjIyUxWJRZGSk5s+fz8WLAAAA0CxwASPARE6nU06nU/n5+YqJiTE7DgAAAGAY9owCAAAAAAxHGQUAAAAAGI4yCgAAAAAwHGUUAAAAAGA4yihgIrfbLYfDodjYWDkcDrndbrMjAQAAAIbgarqASdxutzIyMpSTkyObzSaPx6PU1FRJ4vYuAAAACHrsGQVM4nK5lJOTo4SEBIWGhiohIUE5OTlyuVxmRwMAAAAaHWUUMElRUZHi4+PrjcXHx6uoqMikRAAAAIBxKKOASex2u3bs2FFvbMeOHbLb7SYlAgAAAIzDOaOASTIyMjRy5EhFRkbq2LFjuvrqq3X69GnNnz/f7GgAAABAo2PPKNAE1NXVmR0BAAAAMBRlFDCJy+XSq6++qiNHjujvf/+7jhw5oldffZULGAEAAKBZoIwCJuECRgAAAGjOKKOASbiAEQAAAJozyihgkoyMDKWmpio3N1fV1dXKzc1VamqqMjIyzI4GAAAANDqupguYxOl0SpLS09NVVFQku90ul8vlGwcAAACCGWUUMJHT6ZTT6VR+fr5iYmLMjgMAAAAYhsN0AQAAAACGo4wCJnK73XI4HIqNjZXD4ZDb7TY7EgAAAGAIDtMFTOJ2u5WRkaGcnBzZbDZ5PB6lpqZKEueNAgAAIOixZxQwicvlUk5OjhISEhQaGqqEhATl5OTI5XKZHQ0AAABodJRRwCRFRUU6fvx4vcN0jx8/rqKiIrOjAQAAAI2Ow3QBk1x11VWaMmWKVq9e7TtMNzk5WVdddZXZ0QAAAIBGx55RwEQWi+VHvwYAAACCFXtGAZOcOHFCK1asUHp6uoqKimS325WVlaX77rvP7GgAAABAo/N7z+jHH3+su+++Wz169NBtt92m9957LxC5gKBnt9vVoUMHFRYWavfu3SosLFSHDh1kt9vNjgYAAAA0Or/KqNfr1fjx43Xrrbfq73//uyZPnqyHH35Yn376aaDyAUErIyNDqampys3NVXV1tXJzc5WamqqMjAyzowEAAACNzq/DdPPy8lRRUaH77rtPFotFAwcOVGxsrN544w2NGzcuUBmBoHTmXqLfP0zX5XJxj1EAAAA0C36V0cOHDys6OrreRVc6deqkQ4cO+R0MaA6cTqecTqfy8/MVExNjdhwAAADAMH6VUY/Ho4iIiHpjERERKi8vv6D1FBYW+hMDCAr5+flmRwAAAAAM41cZtdlsqqioqDdWUVEhm812QetxOBwKDw/3JwpwSWPPKJq7yspK3pgEAKCZ8esCRtHR0Tpy5Ei9sZKSEnXu3NmvUAAAAACA4OZXGY2Li1NISIief/55eb1ebdu2TXl5eRoyZEig8gEAAAAAgpBfZTQsLExLly7Vu+++qxtvvFFz587VvHnz1LFjx0DlAwAAAAAEIb/OGZWkLl26aPXq1YHIAgAAAABoJvzaMwoAAAAAwMWgjAIAAAAADEcZBQCgGdi3b59iY2N9X3u9Xk2bNk1xcXGKi4vT7NmzVVNT43t8y5YtSkxMVI8ePTR69GgdPXrUhNQAgGBGGQUAIMi99dZbSklJUVVVlW9s4cKFKi4u1tatW7Vhwwbl5eUpJydHknTo0CE9/vjjmjVrlnbv3q2YmBg9+OCDqq2tNWsKAIAgRBkFACCIzZs3T8uWLdOECRPqja9bt05paWlq3bq1rrjiCo0bN06vv/66JGnjxo3q37+/evfurbCwME2cOFFlZWXas2ePCTMAAAQrv6+mCwAAmq7k5GT9/ve/V15enm/s1KlTOnnypKKjo31jnTp1Umlpqbxerw4fPiy73e57LCQkRFdffbWKi4vVq1evBr92YWGhX9nz8/P9Wr6pCJZ5SMwFMEpT+f+zsXNQRgEACGLt27c/a8zj8UiSrFarb8xqtaqurk4VFRXyeDyKiIiot4zVavUt11AOh0Ph4eEXkfq7P4BiYmIuatmmJFjmITEXwEhN4f/PQP07qays/ME3JzlMFwCAZuZMCa2oqPCNlZeXS5JsNpusVqsqKyvrLVNeXq7IyEjjQgIAgh5lFACAZqZVq1Zq166dSkpKfGMlJSWKiopSaGioOnfuXO+xmpoaHTt2rN5hvQAA+IsyCgBAM5SUlKTs7Gx99dVXKisr05IlSzR8+HBJ0tChQ5Wbm6udO3fK6/VqwYIFatu2rbp3725uaABAUOGcUQAAmqFJkyYpKytLSUlJqq6u1rBhw5SWliZJ6tq1q7KysjRz5kx9/vnn6tatmxYvXqyQkBCTUwMAggllFACAZiAuLk4FBQW+r8PDw5WZmanMzMxzPj8xMVGJiYlGxQMANEMcpguYyO12y+FwKDY2Vg6HQ2632+xIAAAAgCHYMwqYxO12KyMjQzk5ObLZbPJ4PEpNTZUkOZ1Ok9MBAAAAjYs9o4BJXC6XkpOTlZ6erj59+ig9PV3JyclyuVxmRwMAAAAaHXtGAZN89NFHOn36tJYvX+7bM5qSkqLS0lKzowEAAACNjj2jgEnCwsKUnp6uhIQEhYaGKiEhQenp6QoLCzM7GgAAANDo2DMKmMTr9WrRokXq2bOnbDabcnNztWjRInm9XrOjAQAAAI2OMgqY5Prrr9e1116rQYMGqbKyUuHh4Ro0aJBsNpvZ0QAAAIBGx2G6gEkSEhK0adMmzZo1Szt27NCsWbO0adMmJSQkmB0NAAAAaHSUUcAkubm5mjp1qpYvX67+/ftr+fLlmjp1qnJzc82OBgAAADQ6DtMFTFJUVKSCggLNnDlT+fn5iomJUVVVlWbPnm12NAAAAKDRsWcUMIndbteOHTvqje3YsUN2u92kRAAAAIBxKKOASTIyMpSamqrc3FxVV1crNzdXqampysjIMDsaAAAA0Og4TBcwidPplCSlp6erqKhIdrtdLpfLNw4AAAAEM8ooYCKn0ymn0+k7ZxQAAABoLjhMFwAAAABgOMooAAAAAMBwlFEAAAAAgOEoowAAAAAAw1FGAQAAAACGo4wCAAAAAAxHGQVM5Ha75XA4FBsbK4fDIbfbbXYkAAAAwBDcZxQwidvtVkZGhnJycmSz2eTxeJSamirpu/uPAgAAAMGMPaOASVwul3JycpSQkKDQ0FAlJCQoJydHLpfL7GgAAABAo6OMAiYpKipSfHx8vbH4+HgVFRWZlAgAAAAwDmUUMIndbteOHTvqje3YsUN2u92kRAAAAIBxKKOASTIyMpSamqrc3FxVV1crNzdXqampysjIMDsaAAAA0Oi4gBFgkjMXKUpPT1dRUZHsdrtcLhcXLwIAAECzQBkFTOR0OuV0OpWfn6+YmBiz4wAAAACG4TBdAAAAAIDhKKOAidxutxwOh2JjY+VwOOR2u82OBAAAABiCw3QBk7jdbmVkZCgnJ0c2m00ej0epqamSxHmjAAAACHrsGQVM4nK5lJOTo4SEBIWGhiohIUE5OTlyuVxmRwMAAAAaHWUUMElRUZHi4+PrjcXHx6uoqMikRAAAAIBxOEwXMIndbtdTTz2l9evX+27tMnz4cNntdrOjAQAAAI2OPaOASRISEpSVlaWUlBRt375dKSkpysrKUkJCgtnRAAAAgEbndxnduHGjBg8erF69emno0KHaunVrIHIBQS83N1dTp07V8uXL1b9/fy1fvlxTp05Vbm6u2dEAAACARufXYbp79uzR9OnTtXTpUvXq1Uvbt2/XxIkTdc011+i6664LVEYgKBUVFamgoEAzZ85Ufn6+YmJiVFVVpdmzZ5sdDQAAAGh0fu0ZPXHihO69917FxMTIYrFowIABio6O1t69ewOVDwhadrtdO3bsqDe2Y8cOzhkFAABAs3DePaPV1dXyeDznfGzw4MH1vi4tLdWhQ4cu+I/pwsLCC3o+EAycTqfGjBmjJ598Uj169NBf/vIXzZgxQ+PHj1d+fr7Z8QAAAIBGdd4yunv3bo0dO/acj3388ce+zz/77DM98MADGj58uG644YYLCuFwOBQeHn5BywCXupiYGHXq1Ekul8t3Nd25c+fK6XSaHQ0wXGVlJW9MAgAgKbylZLFYzI4hSbqmQ3sd/eTzRlv/ectonz596pXOc9mzZ48eeugh/frXv1ZmZmbAwgHBzul0yul0+s4ZBQAA/onqeIVKj5eZHQO4aJVVUt3LZqf4jmVU4/5b8vs+o2+99ZYyMjL0yCOPaPTo0YHIBAAAAFyU0uNlTeYPeUmyjDI7AdB0+VVGP/jgA02ZMkULFizQzTffHKhMAAAAAIAg51cZXbZsmaqrq/XII4/UG//973+ve+65x69gAAAAAIDg5VcZXbJkSaByAAAAAACaEb/uMwoAAAAAwMWgjAIAAAAADEcZBQAAAAAYjjIKAAAAADAcZRQAAAAAYDjKKAAAAADAcJRRAAAAAIDhKKMAAOCcPv74Y919993q0aOHbrvtNr333nuGZ4jqeIUsFkuT+IjqeIXh879UNKWfE4BLR6jZAQAAQNPj9Xo1fvx4jRkzRqtWrdL27dv18MMPa9OmTfr5z39uWI7S42Wqe9mwl/tREfeVNamyYwtvIU9lrdkxfJrKz8kyyuwEABrK1DJaV1cn6bsNHtDcVVZWmh0BMM2Z7cCZ7QLMl5eXp4qKCt13332yWCwaOHCgYmNj9cYbb2jcuHE/umygtu+VlZW68sorVdlE3jq/vK105FmzU/yfXzwsff2s2Sm+84uH1WR+Tlde2XSySE0rD1nOrSllkZpWniuv9P9v1B/bxlvqTNzy//Of/9TBgwfNenkAQBPTpUsX/fSnPzU7BiStWLFC//M//6NVq1b5xrKysvTFF1/omWee+dFl2b4DAP7dubbxpnbuyMhIdenSRS1btmxSh70AAIxVV1enqqoqRUZGmh0F/z+Px6OIiIh6YxERESovLz/vsmzfAQBn/Ng23tQy2qJFC94BBwBI0lnFB+ay2WyqqKioN1ZRUSGbzXbeZdm+AwC+74e28VxNFwAAnCU6OlpHjhypN1ZSUqLOnTublAgAEGwoowAA4CxxcXEKCQnR888/L6/Xq23btikvL09DhgwxOxoAIEiYegEjAADQdB08eFDTp0/XgQMH1L59e02ZMkUJCQlmxwIABAnKKAAAAADAcBymCwAAAAAwHGUUAAAAAGA4yigAAAAAwHCUUQAAAACA4SijAACgSdq4caMGDx6sXr16aejQodq6davZkRrs448/1t13360ePXrotttu03vvvWd2pIu2b98+JScnq3fv3rrpppu0cOFCXcrXv/R4PLrtttuUk5NjdpSL9sUXX2jChAmKiYlR3759NX/+fLMjXbR9+/bpt7/9rWJiYnTzzTdr1apVZke6YPv27VNsbKzva6/Xq2nTpikuLk5xcXGaPXu2ampqTEzYcP8+l9OnTyszM1N9+/ZVbGysxo0bp08//TRgr0cZBX5A165dtX///rPGx4wZ49uALVy4UA888MBZz9m/f7+6du3q+/qxxx7T008/fdbzVqxYcdbyR44c0X333afevXurX79+mjdvXoM2+sePH1fXrl3Vp0+fs37h1dTUKD4+Xj179jzvegCgKdizZ4+mT5+uGTNmKD8/X5MnT9aUKVN04MABs6Odl9fr1fjx43Xrrbfq73//uyZPnqyHH344oH/AGeX06dN64IEHNHjwYOXl5WnFihVav369Vq9ebXa0izZz5kyVlpaaHcMvEyZM0M9+9jPt2rVLr7zyitatW6dNmzaZHeuC1dbWavz48UpOTlZ+fr6ys7P15z//WR988IHZ0RrsrbfeUkpKiqqqqnxjCxcuVHFxsbZu3aoNGzYoLy/vknjz41xzmTt3ro4dO6ZNmzZp+/btateunSZNmhSw16SMAibwer2aP3++/vSnP5312KOPPqrY2Fjt3r1bq1ev1vr167Vhw4YGr7umpkY7d+6sN7Zz5055PB6/cwOAUU6cOKF7771XMTExslgsGjBggKKjo7V3716zo51XXl6eKioqdN9996lly5YaOHCgYmNj9cYbb5gd7YJ99tln6tWrl0aPHq2QkBBFRUXplltu0Ycffmh2tIuyefNmHT16VL169TI7ykXbu3evSktL9cQTTygsLEwdO3bUqlWr6u3NulR8++23+vLLL1VbW6va2lpZLBa1aNFCLVu2NDtag8ybN0/Lli3ThAkT6o2vW7dOaWlpat26ta644gqNGzdOr7/+ukkpG+aH5lJVVaWHHnpIbdq0UUREhEaPHq39+/fL6/UG5HUpo4AJ7rvvPh0+fFh33333WY+VlJT4filLksViUXh4eIPXPWjQoLP+4NmwYYNuvfVW/0IDQIBVV1fr1KlT5/wYPHhwvXffS0tLdejQIdntdhMTN8zhw4cVHR0ti8XiG+vUqZMOHTpkYqqL07lzZ2VnZ/u+9nq92r59u6677joTU12cEydOaO7cuZozZ45atLh0/wQuLCxUly5dtGDBAsXHx2vgwIF6++239bOf/czsaBesTZs2GjVqlJ544gk5HA4NGzZMKSkp6t69u9nRGiQ5OVlr165Vt27dfGOnTp3SyZMnFR0d7Rvr1KmTSktLA1bgGsO55iJJLpdLvXv39n39zjvvKDo6WmFhYQF53dCArAVoxnbs2FHvH6mk854XMG/ePLVv314LFy7UZ599Vu+x8ePH69lnn9Vzzz2nmpoa3XnnnRo0aFCD8yQlJSk1NVXl5eWyWq06ffq0du3apVmzZmnLli0NnxgANLLdu3dr7Nix53zs448/9n3+2Wef6YEHHtDw4cN1ww03GBXvonk8HkVERNQbi4iIUHl5uUmJAsPr9eoPf/iDwsLCNGrUKLPjXJCamhpNnjxZkyZNUocOHcyO45dvv/1WBQUFiouL07Zt21RSUqLU1FS1a9dOt99+u9nxLkhtba2sVqvmzp2rW2+9VQUFBXrooYfkcDg0YMAAs+OdV/v27c8aO3MkmtVq9Y1ZrVbV1dWpoqIiYCUu0M41l3+3adMmLV26VEuWLAnY6166bwsBTUR8fLw++OCDeh8rV6780WV+7B98aGiopkyZooKCAq1fv17/+7//q1deeaXBeaKiohQdHa133nlHkrR161b169ev3i9FAGgK+vTpo48//vicH2fs2bNHv/nNb3TjjTfqqaeeMjFtw9lsNlVUVNQbq6iokM1mMymR/06ePKl77rlHX375pV544YVLbi6LFy9W+/btNWzYMLOj+C0sLExWq1Xp6ekKCwvTddddpxEjRujtt982O9oFe/vtt5WXl6fbb79dYWFhiouL04gRI7RmzRqzo120M39vff93wJk3oi61fzdn1NXVadGiRZo+fboWLVqkG2+8MWDrpowCP6Bly5bn3MNZXV3daO9qFRYWatmyZbr33nsVHh4uu92ulJQUvfbaaxe0nqSkJN+huhs2bNDw4cMbIS0ANK633npLY8eO1bhx4zR9+vRL5tDK6OhoHTlypN5YSUmJOnfubFIi/xw8eFB33nmnoqKitHLlSrVp08bsSBds06ZNevfdd9W7d2/17t1b+fn5mj9/vqZPn252tAvWqVMn1dbWqrq62jf2/c8vJSdOnDjr0NXQ0FCFhl66B2+2atVK7dq1U0lJiW+spKREUVFRl+S8qqqq9PDDD2vDhg1yu92Kj48P6Povjd/qgAmuvPJKnThxot5YXV2dPvnkE1155ZWN8ponTpyodwUz6eJ+KQ8ZMkTvv/++ioqK9MknnwT0HSwAMMIHH3ygKVOm6JlnntHo0aPNjnNB4uLiFBISoueff15er1fbtm1TXl6ehgwZYna0C/bNN98oJSVFQ4cO1Z/+9Kcme4jh+WzZskUffvih7wimmJgYTZo06ZIso3379tVll12mefPmyev16sCBA1q7du0l+f9X3759VVJSIrfbrbq6Ou3fv19r1qy5JOfyfUlJScrOztZXX32lsrIyLVmy5JLdMTBjxgwdOnRIr776qq699tqAr58yCvyAIUOG6LnnnvNdcOLUqVN69tln1aJFC/3qV79qlNc8c3W/Z599VtXV1Tp69KheeOGFC/6l/B//8R+Ki4vT5MmTdfvtt9e7iAYAXAqWLVum6upqPfLII+rZs6fv43ynQTQFYWFhWrp0qd59913deOONmjt3rubNm6eOHTuaHe2CrV+/XidPntTq1avr/RwmTpxodrRmKzw8XC+99JKKi4vVr18/3X///UpLS7skL1TYpUsXZWdn669//at69+6tRx99VI8++qh+/etfmx3NL5MmTdL111+vpKQkJSUlKTY2VmlpaWbHumBff/21XnvtNR07dkwDBw6s9zvgm2++CchrWOou5bsWA42oqqpKf/nLX7Rx40adPHlSYWFh6t27t6ZMmaJrrrlG0nf3kSosLNRf/vKXesvu379fd911l++8p8cee0w2m02ZmZn1nneu5ffs2aM5c+bo4MGDuuyyyzRy5Ejdf//95z087fjx4xo4cKB27dqlyy+/XG+88YYeffRRbd68WZ06dVJeXp7GjRungoKCQHx7AAAAAL9QRgEAAAAAhuMwXQAAAACA4S69SzoBzdTEiRP1t7/97Qcf/+CDDxQSEmJgIgAAAODicZguAAAAAMBwHKYLAAAAADAcZRQAAAAAYDjKKAAAAADAcJRRAAAAAIDh/j+YVoEDu7+KkwAAAABJRU5ErkJggg=="
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<div class="jp-InputPrompt jp-InputArea-prompt">In&nbsp;[&nbsp;]:</div>
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        <span class="icon"><i class="fab fa-python"></i></span>
        <span class=>Python</span>
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     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Sort the dataset from heighest to lowest and examine the negative outliers</span>
<span class="n">urbanheat_overlay</span><span class="o">.</span><span class="n">sort_values</span><span class="p">(</span><span class="n">by</span><span class="o">=</span><span class="p">[</span><span class="s1">&#39;UHI18_M&#39;</span><span class="p">],</span> <span class="n">ascending</span> <span class="o">=</span> <span class="kc">False</span><span class="p">,</span> <span class="n">inplace</span> <span class="o">=</span> <span class="kc">True</span><span class="p">)</span>
<span class="n">display</span><span class="p">(</span><span class="n">urbanheat_overlay</span><span class="p">[</span><span class="s2">&quot;UHI18_M&quot;</span><span class="p">]</span><span class="o">.</span><span class="n">tail</span><span class="p">(</span><span class="mi">6</span><span class="p">))</span>

<span class="c1"># Map the lowest values against the rest of the area of interest</span>
<span class="n">fig</span><span class="p">,</span> <span class="n">ax</span> <span class="o">=</span> <span class="n">plt</span><span class="o">.</span><span class="n">subplots</span><span class="p">(</span><span class="mi">1</span><span class="p">,</span> <span class="n">figsize</span> <span class="o">=</span> <span class="p">(</span><span class="mi">10</span><span class="p">,</span> <span class="mi">10</span><span class="p">))</span>
<span class="n">urbanheat_overlay</span><span class="o">.</span><span class="n">tail</span><span class="p">(</span><span class="mi">6</span><span class="p">)</span><span class="o">.</span><span class="n">plot</span><span class="p">(</span><span class="n">color</span> <span class="o">=</span> <span class="s1">&#39;red&#39;</span><span class="p">,</span> <span class="n">ax</span> <span class="o">=</span> <span class="n">ax</span><span class="p">)</span>
<span class="n">model_gdf</span><span class="o">.</span><span class="n">plot</span><span class="p">(</span><span class="n">color</span><span class="o">=</span><span class="s1">&#39;green&#39;</span><span class="p">,</span> <span class="n">ax</span> <span class="o">=</span> <span class="n">ax</span><span class="p">,</span> <span class="n">alpha</span> <span class="o">=</span> <span class="mf">0.2</span><span class="p">)</span>
<span class="n">ax</span><span class="o">.</span><span class="n">set_axis_off</span><span class="p">()</span>
</code></pre></figure>
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<pre>1250   -0.762219
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Name: UHI18_M, dtype: float64</pre>
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7DX3BMm5tPhqThmHbsDS7cwjIdzW7KTGSky+l7yT0aKlHfMOBnjy+0XdMPuzDstCjapIf0p/yx4sNsixukYlmaJDb3l6PhRPEJWZFPbkPn48VtbLJjTHCfDE5yPzrHpbYpW1u9GIQpWa6tCoADA2ehMZJ+oREXbbgMAboKbuWJvsuLzmPHjyechkfwpyHfzO4RSisvxJb7efhUnwHkUtJD+lH8YuqqjbtYXfk6UspFiCsrSZp22+DdCZiwWVJmISYv0RZJhf5WCFrgcX+JwcIiO3cGH5gdRkSB3/3tJcWVpFvaaexWBdBPcVPbzeKYH13ARJMGUWbbMU4PcJvmdbS2J5KWRIuWdkeQJfvR/4HR4+ujes/Sn/PNoWI2FLZ+kYK0cUzPRDbuoG3WRg8J39JSFLTed/u7JnqdAQXEb3OKgdwBbt/Gx9ZFViAigKMqLeDVURcVqbRWfO58rkfSjeISTwUllozSvovSi3sLn8pRI/FlIkSL5k5Ai5R0xjIcL2zsLv1b6U/5R1M36wpZPXuQYJ2O0rTbSPEU37GLdWwcBmywhhIg7eL6zB3gbkz0PMYyH+Nb7BgKCT+1PaJgN2Jr9bN4OfjzWamv4V+df2KpvieMDsCm7H/0fFSHCq1t5kQsT7Tym2j1PrKQ81OqTSN4TUqS8A3h756B78NN3stKf8s9CUzQ0rMbCz+mGXTSsBlSi4sq/gqmaaNkttrMnm5jsubu7f8uVFEIIVKJCUzTkRY7z8TkAYL+1z2L2fzKEjoA9rqVZWHKW8KH1Af9e/jc265tToWndoItvvW9T36thNaAqKkbxaOHz4CKRkxf5kyugijytS/4gZF3wjRNnMU5Hp+iH/V/2AnB/Co8bl/zZNMwGusH8qts4ZqFffPneyegEu41dhFlYMcgqRIGpmkjz9E2Ot3qmhyVnCZqiQVd0cZFPi1SMUdv64sA3Do/mN1QDdbMOS7NETD+P5Z9FnMW4GF+gG3anRAUBQd1gHqFBPFj4e/yrGSkAZFtX8kchRcobZhANcDI8eda7V+5P2W/tyymAPxzP9KCp2lxPQ05Zy4cv3/MTH6ejU2x4G/ATvzJ+rKs6xsn4zV0AdVXHXnMPw3iIYTyErugwVENsXNZ0dorLi6q4muXXUYiCZXcZ6976o3830jzFbXCLq+Bq7nFWFRWu4aKgxYNLDicrKT9jVI7zt9+Sk0geixQpbxA+qfDYBWpPhftTNuobz/7YkreDpmhomA3cBDdzP2cYD7HhbWCcjNmFPhpi2VmuTvbcjSenefqmxo9VoqJpNaErOmp6DUvO0tzPLWiBhtkABYWjO0IIEBBRHSGEiC3NiyhogXEyZiFtUe9BY6ujO9BVXYx2L2KykpIX+ZOPOd8ULQ20kj8B+S5+Y8RZjJPhCQbR4rLwr8D9Ka7hPuhbkLxvGmYDt8Ht3PdSP+pDV3VsN7YRpiG6YReWZuHavxafw1uDj9l+/NIQEJiaiY7dQcNqiDbOpDckL3L4qY8wDRGkAWp6rWJu5WJBIQpUqNBUDRrRoKmaWLrIlx2mRYo0Z60jP/XhJz6yIhM7jjRFE6sDZlEzauJ7rbgrSPNUtKJ4O4cvdpyspDw1bZa/9nE8RtNuPunrJJK3iBQpb4hBNGCZJr+hXMv9KfwuT/Jn8lDLh1ftumEXK84Kthvb0BSNCZO7tyGvpLzmZA8BgWM4WHFX0LSaM6sdBS0wjIbox30M42HFdNoLe3B0B57pgVBy//nxEGEaskWLpaoKpywgJsVC3azjY/sj0jxFnMeIsgjjZIxxPEZapELs8OPnGi5cw516zmmeIisyZEXGvqb0HH5mIomCoht1pUiR/BFIkfIGKGiBi9EFLv3L39rz5/6Uveae9Kf8oaiK+mDLB2CtnNPRKW6CG2w3trFZ30RapBhGQ1GBiPLXmezh474dpzPzfcp3V90EN4izeG76sp/68FMfwJ33Q9XQttpoWS3chrds79UTihbjZIy/b/6GqZmwNRumZoowNz/xMYgGGCUjkex7OjoV1ZrJ/84zsj81I4UziAYYxaOFe5wkkvcAoW+pyfwPJM6YUBhGw1cppRMQrNXWpD/lD6Yf9nHQO3j0+0slKjbqG+jYHfSiHpacJWRFhv+9/t+fHuP9GQgIWnYLG97GzIt4kie4DW6x4q7g/3f1//vpHBRN0bDqriLO44WtsQef790IdM2ooWE10DAbonUTZzH+7+b/hMeMV234fxWiQFd0tOwWVmur4jG/976jG3Z/6vm4hotP7U/SmyJ518h37yvSD/s4Hh7/1hP/JNKf8ufjmR50VX/0+4zvwkmyBFuNLRS0wI/+j9/6PlWJis36JpacpakWTEEL3AQ3uBxfQlVUrNXWful7ZUWGs9EZlpwlrNRWcDW++imhQilFRjP0oz76UR+aomHJWcJmfRNxHleqpLyFdPcXAEx0Ta4z+NlKCsBC5U6GbKx83ui0RPLWkTX+V6CgBU6Hp/je//6qAqX8fOR+nz8XVVGfLEAppaI1chvcLtw189xYmoWP7Y9YdpenLq58qebJ4ARJnqBpNuGn/i+3SSkoroNr5EXOvu+ClQKPJSsyMSX1WAPsVCT+E9NmJ+kGXRwNjqZGsCWS94IUKb+ZKI3wrfsNF+OLN5U5EecxroPrhz9R8i5pmIt3+cxCJSxe/WfWMPwsruHiY+vjlJeioAXOhmf4evsV42QMCioSYK/8q2f7XeLenecSKtzP89iKSDnSnk8X/QoUFDfBDb71vsFP/F96LInkNZAi5TfSC3v40v3yYKDTa/EzEdyS94FnepUR3MegEAVpnv62KPyaUcN+a39qnJgL+/PxufB0KETBpreJftxHP+w/6/O49q9BQNBxOr8sVIRIeURFZDIj5TlzaUbxCN/7399Uzo1E8hikSPlNXI4vf3tf/6ncBrf4f9f/D0ESvPZTkTwzClGe3PJRFRVRFv0W4eoaLj60PkwJqUE0mCnsW3YLuqrjbHT27FUeCjYtpCqq2Fz8s3DR8ZjfewICjfxaRsrC50I06U2RvDukSPkNBEmA8/H5m69SUFAxbfRcG2Mlb4e6WX/SRUol6pTh8yWwNAt7jb0pgXIb3OJ7b9q3pSkaVpwVnI5OX8xrQUFxNb6Cruo/LVTKwWyPafcQwsaiOT+zt2cRcl+X5D0iRcoLQynF2fjsXRnXxskYJ8MTWRr+w/BMD4by+JaPqqhIspet/KlExW5zd6rFczm+ZIbPGWsh2nYbYRaKBYkvBQXbPs63Qz8VQgh0hRlhH9XumdyATPNnraQ8td0nkbwFpEh5YW7D3zsZ8Vx0gy7OR+ev/TQkz4hCFDSt5qM/XyXqi7YnCQg265siNp5zMbrA2ehsZgVHIQradhvXwfVvMfNSUFz4F3A050nHDmDPVVd1pHn6qGqUpmiVsLosf95qphQpkveIFCkvSJqnuBhdvFpIm0KUnzb+8fyUQTR45mcmeU3qVv3R6cKKorxo26/jdKaWAl6OLxe2Rk3VBAVFmIYv9rwmoZTifHwOV39alpBCFGiK9ui2zXOPH5chuK/qSCTvCRnm9oJc+9cvsoeHgEBRFBiKAUuzYKgGVEUFAQEFhaZo4s/J8OR+MZzIjro/YfKTJwVFzahBV3SxQ4QLFUuzZD/7D6FmsEV7kxM7hBCwt8j9e0MhyosJbNdwsVnfrHhkumF3bgWFUzNqCNPwt/u7ClrgfHyOjdoGKKWPmtDTFR2EELbHBw8/30kR8StBbpMQQuSOLsm7RIqUFyLOYtyEi/elPAUCdpJpWA3UjTpcwxWlZL7MrKCFqJ7w/+639qfu4iio+HxKqRAkFPSXpxkkbxs+5RONqyLFUAzYuo1hPBSL8XhOynOjqzq269sV/4Wf+DgeHD8oPizN+m0j0ZMUtMDZ+Axb3hYoKEbxaOHn8/bKYyspk+2YZ62kSJEieadIkfJC3AQ3z3InVN7+2jAbyIsco2SE09EpgiQQAgWA2ORa/loAlbtVLmBm/SGEYBSPZv6bpmg/ZR6UvD0aZgPX/nVFEMR5DEu3sOlt4mx8JrbxPkegWRlCCDa9zco24CRPcNg/fFRrSVd1jJLF4uAlKWiBk9EJtupboJRinMw373JR8FhvyUtWUlSiynaP5F0iRcoLkBUZbsPbX34cS7Ow7q2jaTUxTsY4GhxhEA8WTgrNLM8/Q8We+xikUHn/zGv5DKIBdEXHp/YnnAxOhDh9TpacJXScjvh7QQucDE8QZg97TAgIFCivPsrP11psepsoaMG2J8/gKUFuACrjx5TSZ62kGKohM1Ik7xIpUl6AftT/pbsgQgiWnCWs19aR5AkOegcYxaNXPTnzi4mt2VPjopL3BSEETauJi/HF1L/dBrcwVAMf2x8BTJs5fwXP9LDpbVY+djG6eHRiLAVFjvzRxt+XJKc5Tken2Kpv4Sq4mmnkfVJGykR7LS1SOX4skUBO97wIt8HPV1FUomKnsYNNbxPX/jW+3H7BIBq8+t0jwMryR0O5rOxPoGE1Zl7sKSguxhcYxSPoqv5sFzdDNbBd367spumFPVz6l0+6GGd59mYuuDnNcTI6wbK9DEd3hHkdqIqOR6XNTkTiZ/kzB7mp0vgueZ9IkfLMjJPx3PLvQ+iqjv3WPupmHQe9g8qukrfCKB7hbHT22k9D8ou4ujv3wsV9F2meQlO0X/alKETBVn0Ltm6LjwVJgOPhw0bZScIshKW9nUpeXuS48C+wW9/FmruG1doqVKJCIYoQZBnNHowDmAxyy+jzRuJL06zkvSLbPc9MP+z/VNVDJSp2G7uomTUc9A7e7BJCgJmCXcOVk0DvGN7yCcezvSB5kSPOY+gqG6P9lbv6FXel4mXKigxHw6OfaokGaYCO04FCXt+bwlEVFX7m42x0hu36Nv5r6b+Q5IkQUx+aH5AVWeUPn8rj/wWqQuI5KykE5M1UnySSpyJFyjPy2PyESQhhyZsNq4HT4embD1Dj/hRTNStTGpL3Rd2q49K/nHmxp5QizVM4uvNLlZSm1cS6t1553NPhKfzE/6nHS/IEGtHehEjhcfnclLrurYOC4nh4DEMx4OgOAGaAX2RapZQiK7JK++05K6jleH6J5L0hRcozEqTBT4W3LTlLWHaXMYpHuPavX+CZPT9pnuJ4eIxP7U/PPgEi+T3wls+syRoKJlJ0SxdBb0+lZtSw09ipXHyvg+tf8mwVtEBapLA0a+H470uiqzo6dge6ouMmuBFTUqqiIi9yEai4iU3EWYy/b/9mI8CqDk3RoCvM66OpGlSiso9Nps0+0/gxAYGt2zA0WUmRvE/k1eUZ8RP/yXd3pmpivbYuLvpvzYOyCD/xcTo8xU5jR443vkMIIWjZLYSj2S2fOI/Z/pm7FOKnYGs29pp7lYvvIBrgbHj2S16LghYIsxCu7v52kULAjldNr+E2vEWQBpXXMnmMVEVFnuXIixwJTWaKQQICQgjadhu7zV3x8ecaP16trWLD25C/n5J3izTOPiOD+GltGm4o1FUdV/7sMca3zm1wi5vg+ZJ1Jb+Xujl/lw+vEDzVdGlpFj60PlRWKQRJMHer8VMJ07Biwv0d6KqODW+DrZoYncBP/QfFFm9JLfo8nv48me77LEGQhMAzPeEpyooMcRYjSAMMoyFG8QhxFr9620wiWYSspDwTi0KdZkFAsF5bR9Nuoht2302bZxIK5jGwdXtqm63k7ePoDizNmvnejTPWunyK6dLSLHxofqiIiDiL8WPw49k2KvuJjyVn6bf5UmzNxoq7gmv/GkH2uN9xLvwes7MHeJnlggrYfq9xMsb56ByGasBUTRiaAUNhP9MwDTGIBkiLFHmRQ1VUGKoBXdGhqzpMzZTtXMmrIt99z0SURk86YXacDlZrq2wUc/C+2jyT5DTHUf8Inzqf5BTBO4MQgpbVmilScpojKx6fS8IFimM44mNpnuJwcPisVcKkSKAq6ouJFFuz4RqsnaQpGtpWG2fjsydVN54aODcpBJ5j+zQhBIZmIIiCKUM/H4kmhMBUTbZEVDVBCUWcxfALH2mRouN05BSf5FWRIuWZiPLHi5S6WcdWfQuEEFz4F89yQnptwizE6fAUe8092f9+Z3imB2U8fcEvaIEkSx7V7nF0Bx+aHyppxFmR4Uf/x4OL+J5KURSIsxiO7jz7qL6t2WharLq57C7D0ix8731/8k0En4iilD7YFppMm+VbyH8VQzWgEAVJNl3BEo9P2ffz0/tpK/58VEXF5egS3bALUzVhqiZ0VRchf/KGRPI7kCLlmeCl8YewNRs7jR2oiopxMn7z48ZPoRf24Jkelpyl134qkifgGu7Mlg+lFEmeQFd0EJC5F9u6WcdOY6fiQeEVlJfI+6Fgd/uu7j774zu6g37UR5zHYiP0r1Q5H2MSJoRU9vY8V0YKD+t76sQhBUVGs/vFiKV7KF59IYQJGVM1YWqmaCPxySVd1d/E+gLJ+0eKlGfiMeVsXdWx29wVJ/Ob4OaPMq1RUFyNr9CyWpX4c8nbp223p0UK2JI7V3dnBroRELSdNrbqW5V2Bd9q/JCA4AsMf8ar4qc+mlZzoXj6GUbJCGu1NQziAZbsJZyPz5/tsedBQKCR50+b5eeZ5/ICAew9QSkFKJAjR5Inla3U5TaSpVnY8Dbgmd6zfX/JPw8pdZ+Jh04EClGwU98R4WdhGj56sdp7IsxCGZv/DvEMb2rCBGAVwll3xQpRsO6tY7exWxEocRbje+/7gwKFgGDZXf7plkGQBrA069nv1m3dZkFsmoPz8flPr7h4Ci9VSeHH9rFV3ueAV56yIkOQBrKaIvllZCXlmVjkxicg2PA20LSb4mO3we27Nssu4tq/hqEaWK2tvvZTkTwSx3Bg6dZUEiyPxi9fbPiywPL7GWBTNz/6P8To8iJadgtZnv101kmap2LfTZ4/z+9R3azDMzwc9A+ercL5mLReXlHiPEclhUfhp3n6aucZhSjStyL5ZaTMfQbyIl94Ult2lysX7CRP0I26v+OpvQoUFGejM3TDP/c1/om0rNbUxybHkBtWA391/poSKL2wh2+9b48SKHWzDl3Vf+n9UdACcR6L6PlfxdZsNIwGzkZnzyJQuMgghDwoVCYj64UX5BfgW5WTPHm1ljJP2ZVIfgUpUp6BrJhfnm1aTWzWNysfOx+dP1vs9VuloAWO+kdvelGipErdrE+Hit3lZ5iqCYUoaNvtikGWUorz0Tl+9H886j1taiZqRg03/s0vVQsoKMI0fBaRohIVy+4yLoKLZ7ugP6Vd8yIZKXdVjDRPn21R4VORUfyS50CKlGcgK2aXZx3dmdpd0g26/5gKQ05zHPYPEaUP311LXh9bt0UIG2+leKaHghawdRZzX87MiLMY3/vfcT46f9TFXSUqluwl3AQ3z9KCCNIAtm7/0gJEAoJVdxXdsPusNw78eCiPOMVOVlKe43nwKkZapM9qLH4KfLpIIvkVpCflGZhVSTFUY2p3SZzFOB2d/lETPQ+R5AmOh8f42P4oTXTvAL7Vt2E14BlsKkMhypS/aBANcDI8eVR7B7g3yg7iwbNNmwRpgE11EwpRflr0eKaHAsWz7wHicfd82mURL1FJeYnJnic/BylSJM+AvGr8IpSyzIby3YpKVOw0dirR4FmR4Wx09qonjddiGA/lxM87YcVdwU5jB5RSnAxPME7GlXHyvMhxPDjGQe/g0QIFYAnLSZ48qxjgFcyf9T2oREXTar7YSoqCFo8KNpxMm32OSorISPmNkz2TyHaP5DmQlZRfJMkTXPqX4u8KUbBZ30TDaoiPxVmMH/0fU5MT/ySu/Ws4moO2IyO23zJ8s7WqqNj0NkFB0Q/7aNpNjOIRToYnTx7LrZt1qIqK2/Htsz7X8kbkpwgmTstuYZyMX2T6hVIqduEQQjCv48Lbapy8yJ/l+fBKylOD3J4Lvj1bIvlVZCXlEfANorOIskjc+fCS9rK7XPmc8/E5xsn41XrDb4GCFjgZnbzLTc//JE6Hp/BMD7vNXQziAf6+/RujZIQkT/C9//3JAkUhyrMYZWdBQRFlUWVX0GNRiQpbs9GP+s/6nMrM2m48CZ/C4Swy4T8FQzXYWoNXqtzyEWiJ5FeRlZRH0It6OB4cw1TZZIJjOLBUC5ZuIcoicfJt2S1seveTPAUtMIyG6IW913rqb4o0T3E0OMKn9ieZSPtG2ayz6slB7wDjmAnrcjT+U/FMD3EWv1hWh5/6WHFXnrxssGE14Kf+i/nDKChymrMlf6ohdvhM7vKZrKQ8h9FVIQp0VUeSJa822cNft0Tyq0iR8giG8RBZkd0v4vKrAUyaosHRHWw3tkUPuhf2RObCP8ko+xDjZIyz0Rm2G9uVj2dFhjRPxeikXFL4OoyTMc5H5xVRkRUZCCFoWI0n+zdszcZt8LxtnjJhGsJSrSeJFIUoIlH2peDtHgD4r6X/Qpqn4hzC/6R5ioxmU+2eXxUWXCBEWYQCr3PuMVVT/g5LngUpUh6goMXMLa68lEpAsN/ar4RbBUmA4+HxH5+F8rNcB9cwNRMr7griLMalf4le2BMnZy5U5i0umzQaSp6PrMgqAoVniORFjq36FiiluAlunvSYL5l4yj0cpmpOtWQJCHRVR82owdIsaIombi6iNHrR58UrKfw56qpeyZeZx7w4g6egEhW6omNcjF+tkvKY1yqRPAZ5tn8AP/Hn+lEAQFGq0c9+4uOwfygFygIopTgbnsFUTTi6g3E8rhzjnOZIi3RqfbxCFNHDN1UTruFi3VsHwO6okzwRK+RlO+lhxsmYeTNKU2gNq4Er/0r4KXYaO6ibdXzvf0dNr4kK2FOFykuR0xxhFsIxHPF+UYiCullHx+7AMz2xNTmnufBKWKoFXWMtkTiPEWURkjxBTlklY7It8zPw5NhL/xK3wS00RYOmaNAVHbqqQ1eYcGnZ90m/i841j4VXMZJMjh9L3j9SpDxAP+rPLSMrRMFOY0cY98bJGD96P17NUf+eyGmOw8EhPrc/Y7uxjW/dbwvvbMWdKWUnclVR0TDZBFUv7OF4eIwsz4SQ4RcAvkpeV3RoqiZEzD+ZNE9xMb5AN+xOjcrXjBpadgv9sM8EilXHj/4PDKIBRvEIhJAnC5Wn+kWeCk+eJSDwTA9rtTXUjBoG0QCHg0OM4hEKWoCCsg29IFAVlVXrVBOWZsEzPGiKJloUvB0T5zHiLEacx8iKjD3OIwUMzzvRFV20eCapm/WKSHmW8eNXnuwB5Pix5PmQImUBWZGhF803vaqKClM1kRdsZfmPvhQoTyHNUxb01vqItdoazkZnD578CQhadgtb9S1oiobz0Tkuxvdx5mUhE2Zh5esIYX9W3VUsu8voBl3o6n0bSVf0P76PPopHOB4cI8xCYbCcZL22jrpZR928FygAa3HyvJvtxjYo6IN+kyRP4BqueIyXIEgD8Z5YcpeQZAm+9b5hGA+n2h38/ZXn7Hd2jPvcFkIIFCjC08EFbtNqMp8UCAowkRJlEYbJEEESzBXXXHAsynGZSpt9hiA3vmn9tTJSCIgcP5Y8G1KkLGAYDxcu+0rzFAe9AwDsF1MKlKczikc4H59j09uEn/oLR0IVomDVXcW6t46syPCj/4N5WR5xV8snKxQosDQ2lXU+ZnHuhmqwtlMyhqVZ2K5vw9KtZ3yVrw+lFFf+VcUUqxBlZlne1Exoiobv/e9T4qIsVHYaOwCwUKgM4yFW3BUMo+GLjOBzoeXoDhzdwSge4bB/+FO/i5RS5LgXueVx67LI1RUdruFi2VmG7ukYRkPchDdTVRA+/qsSFQRk5uufSpv9xUqKSlSRFPyaGSn/9Gql5PmQImUO3CD40In1n5gg+9xc+9eo6TVs1bcQpuHMk6uu6tjyttB22gjTEIeDwyeH4+mqjk2PBe3lRY6P7Y/C/BykAZI8QZqnCLPwjxIpBS1wOjzFtX89lYysqzp6YQ+O7lTMjotWGHChYqomNmobGESDuV6KrMgQZRHadhu34fNN+RAQWLqF9dq6aJfcBrc4Hhy/TDjbncgFZUbYKIvQDbrQVA1L9hI+Nj/iJrxBN+yKqh4/N/AK3SwT63NXUlzDhamZwl/zGsjxY8lzIkXKHIbx8Nn3eUhmU9ACp6NTfO4wf8pB76DiYbB1G7uNXdE2OBoc/ZQ47NgdtO02ywBJxpWSPr9284CwSXh66GNJ8gTfut+EN4ZPmOQ0F5NKv6O1lBc5jgZHM5daWpoFSimG8RAX4wvst/aFUCGEYKexgx/0x8zpNkM1UDNruBxfPmj27IU9rNRWUDfrz7IV29IsLLvL6NgdqIqKMA2R5sxo/TsvzBQUaZ7ifHyObtjFZn0TNaOG4+GxmDpK8xS6qs9NndXU+1NwQYtfMs4SEHScDgC86vZjTdGkcV3ybEiRMofr4PrVfsn/iURZhLPRGfaae1hxV3AxvgAANK0mthvb0BUdl+NLkT3zM1z716gZNdTNOgbRAEERIEgDODoL5+PMSlX93vuOJE8qZlxDNWBpFnRVF2OmnCRPEGURAhoAMatMjJMxboIbEBA0rSaW3CVc+9fCzNuxO4iyCIZmPMuYdV4wc/K8MEFLt5DkCQbRAGnBWpdloWKoBj40P+B7/3tFqBAQrNXWkOYproOHc1MoKK79a6zX1pEW6U+lDhMQWJqFJXcJbbsNTdGQ5imuRle48q+w5Cy96kRJnLPVF0vOEj40P+BwcIi8YCLF1m2oRGWtpBIEpJJI+6vCom7V0bJaz/JYv4Kc7JE8J1KkzKAf9mfePUpelm7YRd2sY91bR5AGsHUbG94GClrgaHCE2+D2l3wNOWXL8T53PguB4Jke1t11fB98F58XpiEopZVKh6VZGMSDKTMuv3v+1v0GhSiiBZHkSUVMmZqJfng/KaarOmsZ3FU4LM1C3azja/crKChUolYEUd2sQ1d1UPr4hXp+4kNTNHimhyRj5X8+ncKno9IiFdWHIA3wvf8d+819MZ2hq/qUUKmZNbTttrgQP4aCFrgOrrHhbYhKw2NQiSouvg2rAYUoyIoMV2MmTnhrsKDFTyXiPicFLXDlXyGnOXbqOzgaHCEtUjjEga7oU9W/mZH4P/n+dnQHO40dEEIwTsboRY/zar0EMiNF8pxIkTJBXuTCUCn5vfDWQ9tu40PrgwjdOhoePZtojPMYR4Mj7DR2kOYpanoNx6Nq8F5WZKJqwimP6ZYxVANJnogLTFqk2KhtVDIq+LRDuY1kamZl+sLSLOEjKGiBDJm4ABNCYOu2MBmrRJ0ZdqcrOgzNEH6SulVH3aqL75HmqXiupmrC0i0M4yFcw0WURmxhXxrie/87PjQ/zBQqfuJj1V3FKBk9ed1DkidQiIIVZwWX/uXc3zFVUeHoDppWEw2zcT9Sm8XohT3cBDdTviWFKG9mN9ZtcAuNaFjz1u7HkFUdmLCbTEbi/+zeHoUo2PA2YKgGumEXR/2jV/OjALKSInlepEiZ4Nq/fvISNcnzYKgGVt1VAPfr689GZ89e1RrGQ1z5V9hp7ODL7ZdKdQRgd8RRFlVEiqmZU3kf3CBYXh6pEAWGZiAO7i+iClFYBYBmla8rT85wkTLrwq1AgaEYGOTMoMoFzCgptWDmjM8aqiHCwwzVEOOpHD5qTCnb0ZMWTMiEWVjJuuBC5Sa4Qd2s40v3y5OFPM8oSfIEbbstqkh8GqRm1OAaLlzdFce+oAUG0QD9qI9+1J/r2dAV/U1N110FV9ip74h2ziwjKSGkUhXLaf5TQsvWbDSsBuIsxsnw5FUFCk/5lUieCylSSviJjwv/4rWfxj8S13CxXd8WFQs/8WFpFta9dYzT8bMn+PaiHjpOBxveBr73v1cuuNw820BDfMxUp0UKv7iWKyK6wmL7y1UT3jYSsf9go7/lr5usrJQhhMDQjJmGXvGcHzE+qxCFVWE0Q4xaj5OxGKvl1Zl56KouWnGO7sBUTdE+4mFp5b/z564QBQQEju6gbtWRFik0oqFhNqAqqvD1cLIiwyAaYBgPMYgGSIrFi/IICEzNxCB+uSyWp0Ipxdn4DH+1/wIwW6SoRK1MUXER91Sh0rDY+3QQDV496XpSeEkkv4oUKWAnFD/1cTY6e3SvXPJ8LDlL2KxviurJTXCD0+Ep2nYb241tbHqbOBwcPpsR0NIs7DZ34eiOEBWTfoHJahrfvZKn9wvgNEUT3pLyY/OwLw7fKzN54eatAF79GEazJ18sjS3Q+9lwLj4+W24jZTlbGngxvmBCZSKFlVdh+PLM8oXH0R1mBC1ykfDLhc5jJpaW3eX750ZZZL2f+AizEONkjCAN2KK9R16s+fd+a3EA3Fi83dieaYSevJjzn/NTKiFc/AF4EyJNjh9Lnpt/vEgZJ2McD47ZxlDpQ/nt1IyaECh5keNsdCYmq26CG7i6i47TEZMxv0rDamC7vl0ZtV2rrSHO2P4WHn8+2QICgA/ND4jzmMWlZ7HIvkiLFCpRUdBCtG3KgsrUzIpHZbK1wysr8yolpspyL3i76DkwNVOIKZHWOyeF1dVdfGh9qFx8CCE4HZ3eZ9WQ+8V2XOCUdyhxkcTHbJM8EX/yIheVmJ+B73V6jr03z80gGmC7sQ1bs7HirojXnBXZ1MVcTIpljxcpCmHhhAUt3kSbmr8HJJLn4h8tUvhuj9cukf4TISBoO20Rbx9nzNA6jIcwVROqoiJIA5yMTsSUj5/6PzW+CrCTOa/YUEpxPDiGqZroOB14hoeO0xGld24wnZzwSQsmTgzVgG3ZMDSWdfLv5X+LRXV8AqfttBGlTPSYmokoj0Qpf1LIqIpaqaxMMkv4/CrCqPtA5ZBSinEyxvfe94pQMVQDu81dfO99Z3lCFMjBRE55MeTv5LWne2aR0xxZkcExHLHjS/zbxLEnhKBhNha29SbhE0KvOXJchi83lEiei3+0SOlHfSlQXgGVqFj31rHiroAQgmE8FNWsulnHhrcBADjoHSDJE7HfZ6exg6+3X59sDFSJiq3GFpacJYRpiOPhMUbxCJveJsIsxEH3ABRUCBgelc/NphxKKU6GJ0K8eKaHDW8D56NzkZli6zYICNZr66KcX9ACcRaLkV9DNVDQArZuiymiRSLE0Iy5ptqfxVANpEX66OoFFyp7zb1qjkrrw71QeSUoqKhMPMfum+ekoAWSLIFmaLgJboQviE9iTdKwGrgOrp/0s56XZvsayPFjyXPzjxYpzxGYJXkalmZhu7GNuslGY6/8K5wNz1CgwIq7gpbdwvHwGI7mYKu+hR99lnh6NjrDdmMb6946Toenj764WpqFncYOPNNDP+zjeHgsvAv8jo+P/cZZDEopLv1LEBBsNbaw4q5UHotP6VBKYSjMNMv3DalERd2s4za8xZV/BZWocAwH6+46BvFAGFZ5uFfLblVSRneaO6IiwzfvUkrZBFH8fCKAgIjR6adcDMfJGD/6P6aEyl5zDz/6P15NqBS0QJzHsHX71ao48+DtQADoBl2MkpFoT3HhXKZm1MQeqad8j7dSvZDjx5Ln5h99lZaq//dSN+vYaewwA2qR43R0ihuf3V1u15m58KB3gDRPESQszG2ttobz0TnzpxguVtwVjJPxwkWEHO4/0VUdZ8OzqWyOyfZAnMfwdLacjYJOtZb4pmQuKngFRDze3WRDlEViVFjNVMR5LDY8a4qGj62POBwcigV/DasBQzWgQIFnemirbVHBSfMUqqKCUopNbxNxHi8cxX0MfCrpZzYT50WOOI8rBklTM7HX3BM5Kq9Bmqdv8gLJqzzAvVGWT0FppHr6TfIEhmpg2V2Gn/iPFuIUdyKFYGb0/u9kVnVIIvkV/tEixdVdNqXwirkC/wTKfhCFKJWANkuzsFXfEqZK3qenoDgdnmK/tQ/HcOAnPk6GJ7BUa+EiQoCJhWVnGZv1TRS0wPce2+Y7edKfLJMnWQLd0oV4mfX4juEIU22cxZX2Ah9Tnpz2SfNqW4WAIM1Z0isf5x0nY9wGt2JSRiUqTNWEY7CKEgUVqbOz9t8YqoG23Uacx4jSiLVyKEWBYqoVwAXGU7wPAPPObHgbOBudiYRT8do1sxL4JrmHC9lJ43F5b0+cxfhy+wWfO5/Rslq4MW8enQ9EKRXjy6+JQhRpmpU8O/9okWLrNizdkifVF0RXdWzVt9C22wBQWRDYsBpYc9dwFVxhGA2x29zFkrOEK/8KAGvDHPTvlw2meYrTERMuW/WtqXwToOo/8RMfChRWiZhzi6kpGpadZXE3amomtupbUBUVBGRqsWDbbkMjGqI8wigZISsylnZKqZiyKFdXLM2qTAqpREVx9z+OoRkYxIPqpt07Eyp/7MP+ofhes8yuXODV9BqW7CVx184nadI8FW0kQog4JpqizRUzZXiqaS/qMU9RbV18X2445kLloHfwWydNeE7KY6prr0F5GzKHgFQqKWmRIi3YyPJWfQvrtXUESfDgDRS9+195B9BrwduIEslz8o8WKQDExUzy/PC7bZ5y2g26OBocgYIy/4nVwtHwSLRVjofH2G/uI8oiUS0oX5AN1UDdrON8fI6t+haWkntBA1T9JzfBDU6GJ3B1FhIXpuHUhZMQwi7ulIWgKQoTBLfhLTOyguKj+hGe6YmvUYkKQgiaZhOGY7C7V3K/JZn7WsrPuewvEJUVHux2d/c5L+ODt5T4mO48D0lWZGLZH/c8aIoGW7fZAkXNQsNqiORcAPjQ+iCMnUnBhAwXM0meIM5i4ddZcpbYZt8ix15zD7qq4ya4QT/qY6+5J/xdpmZiv7X/W4WKpmqwNRvHyfFv+X5PpVxJ4RNek5WULM/E2H3H7sAzPSy7y2LR5lzoXSVFeX1Pigxyk7wE/3iR0rSauFAv3lSk9nuHgKBlt7BV3xInrWv/GifDExBCsFPfgUIUHPQPKtNVaZ7ieHiM7ca22CLM8QxPTD6keQpbY2PJQRpgnIwr+ScXowuxf2kYD3ET3GCnsYOD3kFF9PC2C19cqBIVbastciwAtp25LFI0RcO1f42c5pUkV0M1sFXfquafzEikNTVzKo2WV2xmIcaPn2A2oKDIaY48z4WHpfxcN7wNtOwW/MQXeSaWbs18LD6OrSkahjGrdnGBcjw4RkELYaZ9LaHSsTsYJaM3O6nHf/66qosWIxeRnIyy3U88K2i/tY91bx1hFi72DhG8GdOsod7vjZJInot/vEjRFA3L7jJOhiev/VT+CBSiYL22jtXaqjh5ctFgqia2G9sYxANc+7PHLIM0wLV/jS1vCwf9A1BK0bJbMDUT56NzUf4+HZ3C1mxs17fRjbpYr60jKzL86P1Ay25BVVQUOXv86+AajuHgr85f4nvybcLlKgcvnZd7+5PmWVMzReBWOcm1oAUIIUiye0HBH6ccwmZpVmXnDi/TzxIhfDHhc4wfl5+rQhS2SLDHNj/zxNby1uVZ+36WNZYUO4gGQqDwvx/2D7Hb3J0SKt9633462+YxqERFy2rhcHD4Yt/jV8lohjiLK/ufJr0bZZE6iAa4Dq6x4q5gp7GDb/m3uWLP0iwYqiE2d78mb9G4LHn//ONFCsBaPqNk9FPTDpJ7DNXATmNH7BIRCbL+tShxK1DQj/rzN+ASFbZm4za6BQCs1FaQFzkuRheVCzmvunxsf8RWfUtcOOM8RoECW94WDgeHQkAc9Y9Ev5ybU9dr66CUisflF3FN0YQhdtbFYcPbQJiGIqGWe0cM1UA/7N+/ljtfC794cNExuf2Ym2K5EZc/J97jf864c16S5xuX2QvHVMru5L4fUzPRsltYcpYQZ/HUz68f9YE+poVKcx8H/YMXEyoNq8EWIr6gEPpVioKlwbbsFlzDxSAaTLVFylUgCoqz4RlszYZnesKQPGtVw6a3CYAd/9ceAJDTkpKXQIoUsIvJTmMH34vXDaV6z3imh536TqVt8L3/vSL8wixEXMSs9dI9qJxUDdXAkrMElai4CW8QpiEaZgMNs4GD3sHMSsM4GeNsdIadxg56UU+07PphH67mYtlZxqV/CYCZcCcvwgUtUB6I4G0SXdXvJ3juYvLLpXlXd8UdrKqowtfBN/kSQtiYLgjSIhUlcAIytSfIVNk4dsNsQLd1YWillCKjGWsP+U+bwlkEj+B/KHdl1r6fhsnEZ5TPfj6zhIqlW0yo9A5mrhr4FRSiCN/Gz0bq/w4oKIbxEC27habVZCJlopIyGUKX0xyH/UN8bH+ErdvYb+3jcHAoJn4c3cFuY1dMvnE/0msiTbOSl0CKlDt4eubJ8AT9sP+mT3pvCUIIGy/2NsUUDF8ON2lIppTi2r/GkrOEDW+DpbeCsv093ibGyRgX/gWyPMOKu4KaUcOP/o+FmSC9sIeO3WHpsXfmWAqK8/E5dpu7qGf1mSO7QEmolMjyqiApaIEoi1AzauJjQRqI9gJvk3iGB0u3QAhB225DV3UxOePoDtLi3tvRttusCpPFsDQLg3iA2+BWHE8+glwzauJznwsxfjxHaMz9OtybIhctOuRCZa+5J94Plm4Jj8pzCpWm1URBi0eP6r4mg5htKG6YDZa3s6CSwonzWKwjsHUbH1sfcTY6wygZYa+5B1u3xbTca/tx5GSP5KWQIqWEoRr40PyArtnFxfjiWS8OfyIqUbFZ3xRbbSmluA6uQUBg6/bMlg7fcvuh+QFtpw0Cgo7TwenwFONkzILdGtsoaIHD/uHCErat2diqb2GcjFEzathp7OBL94vo7yd5gppREyJFIYrwiXAxMNnHT4u0cpc7S6TwTcd8L0uYhcI7ctg/FP6UtdqaSBzlXg9N1bBaWxUbgycj85OcJc7yhYQFLZ71AmRpTEg9daNyeXLjoa/tR31hpn0poaISFavuKk5Hp+9iMWiap+hHfSy7y+jYnam063lx/mEW4mv3q2ijbje2URQFojzCxegCF+OLV2/zAPe+JonkuZEiZQJC2EWzaTVxG97i2r9mY6WyslLB1mzsNHfExZtnmPTDPj60Piw0exa0wOnoFJ9an0AIwZfuFyEIucApm2Qn4csJl+1lXAaX6Id9WLqFz+3P2PQ22Rin00E37CJIAhiqgVV3FbZuT72GftyvfIwLijKzzLOaoiHP75+fWNh3N7ILyjwDV+MrEdXeslvIigzHw2PhvdnwNlhk/t3un7bdFl4Qfqz48TwfnVem0FRFBSgezDipPPe79tK8ked5EEJgqiayInvURbEf9XE4OMRuY7ciVD60WI7Kr94ALLvLSPKkYkJ+61z712jbbSy7y5X3VHk1wiySPMH33nd87nyGa7hQFAUWsZDqKbYaW8jyDFnBWnJhGiIt0t8u3BSiyLRZyYsgRcocVEXFiruCjt3BMB6iG3YxjIfv4q7tJSEg4o6Ol3dH8QjHg2OEWSiSUhcFa5kqC0zLaAZLtdgY+F0eRE5znA5PWZhVGkydvHVVx4a3AUMx8GPwQ1zs+OLAD80PUBUVJ8MTpHmKulnHureOXtjD+ficXcwJ82bstfamLu5ZkYlpFoCdfCfH0wlhQop/nLdCJsePNUWrfC3f9ZMXOXLkQtBcji+RU+ZLcQwH1/41e521DZEMa6jGlFDeqm+hptdExgnf91Pe+8Mj2DmWZs00vj6ERjToqo4gCR79tb2wBwAVocL9Fb8iVAzVQMfp4Hvv+6tPtDyFKItwG95ixV2pVB2yIlv4OnRVR8tqVYypClGEQb0MpRRBGmAUj9ANu4iy6LfcYOmKLnehSV4E+a56AFVhi+BadguDaIDz8TmCJPhHVlYUomDVXcWatyZGKa/GV8K46OouChQwNGNu7oxnetj0NnHtX2MYD+GZHmuP3IVcAawlNIgHaNttXAfXIvbbNVxs1bfE1uSpCZOwjyv9Ch2nA0M10LJaaJktnAxPqv4YClDCHlNVmPeDX9D5lM6KuyIWAfLXWs6AcHRHCDHu8yh7I3j+SfniY2pm5XN44qgYWSYEo5il2OZFDkII/NTH0eCocnw4vbAnRlt1RYdjO8LMSylFkicsbbZIxeJCvnm5XKl5DOULZNtui7UEs4TQ5HMEnk+oELA22jAevumJnllQUFyML9AwG5XjmeXZzPMJfx9yjxNwN4WVhiLLh78vVUWFoRpwdAeu4bI9V7UV9KM+LkYXz25anqTjdF708SX/XKRIeQINqwHP9NALe7gcX/62u5S3gK7q2K5vo2W3AABBEuBkdIJxPIamatiqb8HWbChEEbt6XMMV46FRFqFu1sWWYz/x2ZZg3UHbbuOEnKAbdsX3uwlusNfcQ0EL9MIeVmuraJpNnI5PMYyGM487BUvsbNktfGx9xDgZ42BwMNfTwfvoLaslRm55W4ObfHlb5FP7U6XCYmmWEA5c2JTNqBrRxHQMcG8sLF+UeZos/5xy9YkvH+TTZrNe7zAeCr8NT5mdl3nimR46age6qoNSin/p/xIeGC5goiwS6baTwoO3wBzDwa6xy55TSQjxP7yKE2WREDD9sA9d0bHd2BaPZ+u2GK19ilDxTA91s46/b/9+l797vC36oflB5AjxIDeOQhR0nA7WamswVAN5kaMbdtELexgn47nJw/x3r2bU0LJbaJgNtO02GmYDF+MLXPlXL1IJNlVTrL2QSJ4bKVKeCD+BtOwWumFXiJU/mZpRw3Z9G47hAAC6YVe0U2zdxm5jF37q4z+3/xEx9GejM+Gz6NgdkbTKtxxbmoUNbwOjeITT4alIj+XHsqAFToYn2G/tszA31cTX7teFx7pm1LBV30I36KJltx7s9QOAn/g4HZ2Kv2uKhk/tT7gNbysn9DiP4aIqUhSiIKc5NIW1QiaTZdPifrEgzxspGyQtzVq4JNHQHr8EkI9PL8o80RQNf3X+Qj/qI8kTmCoLpquZtYqAKVdg4oy1j/jPvh+yPA6eVKur+sx8DP44XAi5ujv1OY7hPEmoqIQtOLzyr57sqXltePuvZtQqCcYAO1Ya0UAJhWu4WLKX0LSbbEVDcIuL8cWjfHFcvPSjPgbRAKZmYrW2yqbf6ptwdRdHw+edBFKIgo36hozDl7wYUqT8JLxa0LJawmD7p4kVblDdqm9BUzQUtBDhbAUt0DAb2Kpv4Tq4Fm0ZQ2WtnlE8qiSv8rvGghbwTA/rtXWcj88xikfC07FWW8Nh/1AEmdWMGhSioBt24eouGlYD0Xj6GPOfRdtq43R0inE8hp/62G/tI0iDyn6fydc3eeIXwWuEVNbeh2kIlHy3lmZBVVTkeS6mfSa3H0/G3/PXX/6cebk8PGL8qVM4sxCLC+8ed7ICQwiBozv4r6X/wtHgSFSG6mZd+D+4/6gbdtGLeiKYj1eeeOXG0Jh4MRQDhmbMFTD8eHChctA7eHA1xbK7jIIWuAlufvmYvDQEBIqiwNEd1I26aMHMio1vWA38z8r/VAzTcRbjeHg8t2r4EBTs/XjUP0Iv7GG7vo2m3YSpmTgaHD1LHhQBwbK7XKmi8Ck9lbD2E09orpt1MZL/VmL8Je8DKVJ+kbLBtht2ceVf/RFiRSUq1r11rLgrYmT1ZHgi9sAsOUtYdpbZibSUQzJr10z5Igmwkxu/sPN/vxxfYtPbRNtpYxANsO6tw9EcHA4O4Sc+dFXHx+ZHhGlY+X58Zw4AfOt/E3eJg2iAy/FlZb/PJLNW21OwLcST/zZrOaGt2aIiMSkmLM2qPE8+GbMofbaMqbHPnzea+jOYqglCSOX9yX82uqKjoAX7uRTsY3EW43BwCIUo+ND6gJpRE0KCUooc95UbPsHEjw0XMIZqwFRNdJwOGlZDGNB3GjviguwYDj60PuB77/tCL9Oys1zZiv3W4OLOMz3UjBpc3RUijRtaefVpkvKm7XEyxo/ej2fZJ8aD5L50v2CvuQfP9PCp/Qnn43Pc+Dc/Pb6sEAUr7go2vA0xjq8pGvpRf+r8pyka/r38byR5gr9v/oamaDA1UwQi8mMmkcxCipRnQlVUcVdxG97ianz1bpcWWpqF7cY26mYdADtpHvYPEWURK7nXN2Cp1lSZnvsuZgkClaho2k1xkbryr7BWW8NBj110KCgu/AvsNfewZC8hyAJ87X0VmSdpnuJkdIKt+pbwTjSsBtZqa+iGXdwG1fYMNynaui3yU8plbl5BmDVVwZcNZrhvFYVZONM8O4gHIv9kr7knWiW2bmMYD8XdIzeslk2ymqrNfY9YqoUk+/WdPZXHLI1JT2JqbDQ5TEMkBfOlLLvLzJ9C7kXMY9oskwImSAM07SYAtgmbx/yXhYpruHOFCk9XvQ1v3+TGcm5wrRk1OLozVSkI0xAnwxOMkzF0RRcpsrMYxSN8739/9nC2JE/wvf8de8091M06tupbaFktXPlXGESDJ4kVS7OwXltH22mDUoqT4QlWa6vIimxme5Vv+vZTn7UQ87giaptWU3j9+I6vWTukZEvpn4kUKc8Mr6y0rBYu/ctfult5DepmHTuNHXEHeBPc4GRwgpzmYkGgoRj40vsydSLlpf+bbLocryma2DNyG9ziyr9CTa+hYTXQC3tQiIKW3YKhGjgfn89M/R0nY3TDLja9TWHEPR4cz12+xlsmhmpUdvmI5zun3ZMX+dT4cFEUiNJIeDMAlvshTLNZhKzIRPqsoRn42P4owth4qBsXWWmeQqGKMDuWdwgBgKEZTNQ844gtN+rOekzepiOEoG7UmT/l7n98ciTO4p96PvwYARDH9Da4BQHBdmN7Sqgc9A6EGPJMD7uNXYRpKMbU3xKO7mC/tQ9TMxGmIc5GZxjGQzSsBja8DZFxUl6zMIgGM0VKlEY47B++WHpsmqc47B/iU/sTbN1mx9v4IKqTg3iAMGVivPx+5JUxS2c5Pm27LdY7nAxPEKQBtupb4msnMVQDhBDxezAJH8dO8xRhGlamtmbtkLI0C8vOMgghyIpMiBjJn4kUKS+ErurYqm+haTVFn/Ytw30dm/VNZgjlywHvvCZ1s44NbwM3wQ0c3cGSvYTz8fnUY0xOsADsWCw7yyxkze4I8+XJ6AS7jV0kWYKV2gpUoj44ljqMh1h2lpHRDF+7X2cKQEIIOnYHa+4absIbXPqXwp/Cd/nwz5s8aVKwnTm6qgOla0VBWcqng5JIUS1oigZDNcRdICEEGtHwsf0RV/4VKKUwNfO+rG14lZHSfy39ixlM8/R+2iZPYGnWs4668yrXrJA9EWlOWUuIglZC23ibKCmSn3o+vLU1eafNvSWTQmW/tY/vve+wdIsJlCzE0fDozbV5XMMVUzrHg2PcBrdCzHdsNpJ7NjqbGv8tt3Y4BS1wPDx+8eprkic4Hh7jU/uTOOa2bsPWbVENibNYjMHz52tplrhxKWghDL1RFsEzPCZCitkihH9dVmQzf+f4v8967bN2SPmJjyVnCeNkjOPBMTRFQ8NsiDRl7gfiU25SwLxvpEh5YWpGDZ87n3HtX+PSv3z1HRuz4IKKG+DiLMbR4AjDeAhCCPPcWB2cjE4wikdQFRWfWp8Q5VGl4mGoBnKaV9bOK0TBRm0Do2SEXtjDZn0Tq7VVlp6axRgmQ3zqfMLV+AqX/uXcCxEPkVt1V3E+Pkcv7M28YPKwNz7JwH0h56NzrHvrCLOqp2XWY0wuFOSfF6VR1Tyr3/fU+fgxpVS0R4bxsHJRnnVXKMraqg5Ls1A3WRVDIYrIGJl1LPjJ/rGigcfaz1osyMVlkAYYJkNkeYa6VRetFX4RMVUTO42dmaFxi1JveSVm1p32XKHS3hdf86P/48393riGi/3mPuKc/a5wYc3XOpiaidvgtjJWz5klUm6Cm9+2g2gUj3DtX2O1tjr1b5qiQTNmXxbiLMZtcMuWeZamjbgIKE+zleHj657h4a/OX5VR9TiP76tsjzSJc69TP+qjZtSwVluDSlREeYSm1cT/d/n/ISsyKETBWm0N6976ox5X8jaRIuU3oBAFq7VVtOwWrv1r3Ia3cwOcfjeO7mCnsSMyQHhQGj/prtXW4OouvvW/iRJ8XuS4CW7YVAY9EPkes0yzClGQFZk4WZ+PzvGx/RF1qw5Hc9A0m/je+z53CSBwZ+KtrcPSLRwODudWWviodJiFUx6UK/9KjEd/6X5BTllY2iKRwlsxpmrC0Z2pEr1CFPzV+WtqF45K7jcZl5l1Vzj5eLyq8d8r/z33dTq6g+3GtjDWZnlWDW67a+nw78ezXEzVxG1+O/V4/KQ/jIbwDE/4aK5TtlmXX2RMzZya1uHtrDiPkeapuABFWSQEjKmZC++0+XLFslBxdAd5keN4ePwmBcqH5gcEaYAf/R+Vat6ys8ym0NIIF+MLYcCueJEmBHBWZLgaX/3W88Glf1mp6HGSPEE/7IvWpa7qQkiHaYhu1BVBg8xjTsV7gu+bmoSLkLPxGVtToRmwVAuWZsEzPWGafUwVyVANrNZWoSoqmlYTLauFm+AGN8ENy2bSXfEeK2ghqyh/AFKk/EYM1cBmfRMr7grGyRjjZIxRPJprZnxJCAhadgtb9S1xorryr3A2PBPPhYDA1V2cjc6mDJP9qA83cNnq+XgASqkQKZUQMM1EeVAmpznOR+fYb+1jmAzxtfd14UWILxH0Ux/fe99nHifeqlpxV5gPKLiZuhjaui22z27Xt3E6OmXHwGpVEmf5GLWu6nA0R1xcwzTEbXiLptWsGCP5ksDy8RHHAU9rT/Djxi9i8+4soyzC0eBIXDwM1UBDb4jnrRJVCJg0T0WbRVf1mcJHV3Soyn2ybpIn7ALEx5bvdrIcDY6QF/mTRo15OBwA4TuaFdt/G9xCVVQxqQWwisNOY0dk67wFuEAxNRM3wU3lve4arrhr11UdH1sfkdGM7dYp/ddQqhfOXtj77Sb7NE/RC3tYqa2Ij/VDtm+pUv27W5S54W2gaTfRtJtCjPIWpaVZAGaLjPJiyiiNRPVkBFY10hQN/1r6FwAszDTSFE38jvPHS/MUPwb3VTZTMxHnsfi9K39vyftFipRXQFd1EbUPMPe/n/oYxkOMk/GLV1kUomC9to7V2qpoG5yNznDpX1Yu7gpRoBFt5kRHTnOcDE+w19hDx+4gyRO07Tb81K/0nbM8E2moBS2Yt6W2gbPx2dREThme0bLkLOFifDE3L4KPIOuqjoPewZSJtixgroNrhGmI/dY+PqgfxMjkIBqIXjYhTLj4qY+r8VWljaESFXEWw9KtyveYNJQuMqg+Bi5yMjr7pJ3THEEaVF5ruZWkKVolu4TnVHDRMAkXGON0jDiLoUCBqZvi+HFj4zAaVi5Ek6PGlmYJAaMruvj//PHLd82z0mr5NFmZmlETEfqvLVRqRg17zT1EWYSb4AbrtXUUtMC1f83aPPVtqIqKK/8KfuKjZtTQcTroZT3oig5bs8X4bZnbcLq69Tu4DW8rIiXMwimhwMfTAWZc55W+cvoyZ5aoVqDAUFhq7rxx+nmtQOBe2K65a7B0FlsQpiFs3WbTQnfvCf68yuZc/r0l7xspUt4A3Li25CwhL3KM4hFGyQiDaDDVPvlVDNUQa98BdvdyMjxBN+hOfR/efli0zfhsfCamGxSiiP003GsQ5zHGyRhLzhJUwsa0+1Ef3aA793F1Vcemxwy833vfZ15YuUdl09vEIB7gsH84VWXhXhtLZW0i3vM/G52JiPa8yKfuAJfsJQRJMPV4BS0Q59MiZbJ6tChJ9jGIttkTRE6llVRkrGJy9xQICFZqK1h2lit+IQ6/aH5ofQAAUX1pmA1h4p21/XjWqDGHCxiFKNhqML/TtX99H9s/IWCmXk8p9OstCJWyQPne/46iYGPzW/UtmBpbo+AaLsbJWFQjNUVjo/PDE9EiMVQD/17+t2hrRWnEvE6vQJzF4oIPYKaIEKZqsN8bP/GFp4qbaddqa1PTcOLr75KTk2z2+5mbsidbgYQQeIaHtdqaELaDaIBL/xItq8UWfGZVwawr+tR7UG5mfv9IkfLGUBVVlFU365sYxSP0op6YiOHLxH7mZO2ZHnbqO5WL7PnoHEEaiKV0PLMEuKsIFPMvlpZmiTTaH/0fwnXPTaC8tRDnMYvAT0b4z+1/sOKuYL+1j5PhydTkg2d6WHfX0Y/7U+V0cYyIirXaGppWE2fjs5njynWzji1vC37mT7WUboIbuIaLtt0GIUS8dv46dVWfO2kQZREaqG6freSf3E2y/Ow016yNyr8KBYWpmnMFrwIFYRriyr9ixsnSn5pZe/L2Y+BewBQoRPvq2r9GmIWVPUM8ldRSLTSsBlzDxU1wgyANsF3frggVHqH/u4XKpEDhQu9qfIW8yLHhsVj4rMhwPDgWYo5PNPHfKXGHX8raCbJpMfy7yGmOMLsXKW27jW7QrTwffvHn4X48ep97qrRUE6PW80bbFaIgKWa3P4WfpfTedHRH/H4TQhAkAS78Cwwi1lZedZnht/w7qhCFLTb1S1vH77635H0jRcobhq9jb1gNhG6Im+AGaZFip7GDftQXUfwPXTwIYQmxm96muCCXk2M365vIixxRFrFAryxEP+qzu5V8emcI97NseBswNROX40sxiXI+Omdi6M5L4JnsbuhyfIluyKo1N8ENdhu72Gvu4Sa8EcbJFXcFdbOO09Hp3NAuHs6WFzm+9b5NeSz4puaO08H5+HxmhcjRHWEG3W3uYj1fv++x3+0V0lUdZmGy5W+lRYGzNu+WKz285fKzqcOzNir/KuXxYwDCGMsvnoZmiMmN8rEiIPBMD587n+eaXh9iVrl/cs8Qv/u1dAsuXPTCnnj9ZaHimd5vFyrzBAp/HYN4gFV3Fbqqs4m1PBa5N5qqVVKGgftMEM5zrD34FcoTazWjhiV3CZfj+zF9fvFPi3SmmNIUDaqiIkjnj8v3wp5YODkJ/z1M8kSsxlhylsRKiCv/Sox28+fDRVP5946L6rJw4V4ZyftGipR3gq3b2G5si9TTJWcJHbuDYTzEbXiLYTScexLZ8Daw7C4DqLZ3gDvfiarB0R1YKivfeqZXCWziJ+koixBnMZbcJViKhaPBEfaae5UIeQqKUTyCZ3jYb+2DUorvPZZMy8XNqruK6+Aa43iMzfomPMODAgVxEeNb79vMlsRk9smsja68sqMQBd+636aqNPy4rXvr8BMf/3v9v5WAKO4VUhUVH1sfWTZIyTOR5rNP1JXQN1qIFN2fgY8DP6eRslwKtzUbnzufK9NAru5Wdi1xKO79CEmeMF/RglHjed/b0AxE6WIxXfa+8PHWG/9uPHlCqOw1937LWHLNqOFDi4WdTQoUgL22rfqWqEyue+siwyfLM1iahZzmWHKX7gXwRKvwtX02XDjydtRabQ2DaCBENr/4j5PxQpGRFunMn2+QBjjoHcxcQQHcm7Jt3ca/3H+Jrc+X/uXMyAYumsqGbACi5VYWLvy5Sd43UqS8M8rlS0KIqLQESYBexO5A0yKFpmjwDA8dpyPKuWEaTi0Xy2mOPMsrd3S8pfSx9RGX/iXygi3Ra5gNGM7dXRVy1n8fnWHFZUFs/ALO94Usu8siQ0LE6SsWq7xErPJyNDjCdmMb3ag7N/tEJSqryLhrOBweTlUZCAhrj3mb6Ed9nI/O5/pTmlYTl+NLXIwvxEl1lIxEvkqSJzjusbHXsvnUMz00rebMCYSO3UFNZ3ttuJDLaS5K40+Bb1R+zv1P3CsU+REszcLF+IK9vlLI3KSg4/ByfMfpwDM8JMWdaMuSR2Wl8JL7Q5WYsvGx/D668W9AwMQAFyp1s/7iQuUhgQKwn3t5ud7l+BIEbMRYU9kfhSqi0jKr9fCcu5l+Bv66oiyCn/hYqbF9PD/6P1DQ4l6EzEmLfWj8mDPr95q3RgHWaqKUoht2cTG6mPt+5KIpyqLKY1qqNSVcpB/lz0CKlD8Ex3Aqke2T9MP+o9e0F7SAQhUR/lUzakjyhPWEQbFWW2Pbce0ObsNbIYYmtw33oz5Wa6vIaY5VdxWjeISD4QGaVpOd/Ai74JwNz+ZWDmpGDW27jfPROfpxf+piwRchNswGToYn4jlyeMuCV1gOegdTk0I1oybGnL90v4jvkeQJgjTAam0VClh1xk99LDvL2Kxviq/nIrGltsTI42QFJs5iRPm9gCm3kMqY6vQd4a/CR4yjjIVd9cKeuAhYmoWW3ZrZxgLuMy6yImP5FmS6hF7QAkmWICkSMZ7Kxdosz8EseOBbkFa9LxQU1z7La/ldQoVXazRFw5V/NVOg2JotlutdjC+wVlvDbXArRIeqqPhX519iQzrPR1mtrWLJWRKP89qVFH480zzFpX+JullHy24xc3vYFT+/NF8c1PYzlb/yuoRhPMTF+ALjeLzwfVJuD01GHZTD5MoCSPK+kSLlD4efRMuVg8egKzqKgn2+ozsIs5C1QoiKftRHmIVomk04uoOT0Qn2m/vCH1PQgmWSKDoc3cGWt1XZltyLelhxV5DkCYbxcObdpEIULLvLWLKXWNm3YCfRzdomTsenSPNUBNFlBYvInzxRqkTFam0VqzUmkI4Hx1NmuyVnSYw5T1ZyePsoL3J87X0VwmGWj+A6uEY/6lfaR3z8lwutxwgYS7fE95m3APGpWJolQtd4pSYrMoCwALVRPJp558r9MQDwrftNbHzmUx08l4VnpcwSMBzu7SgLmHJWCg98m2XAXCRUdhu7OBw8374bLlCCJAAhBDuNHfzo/6hUH/nEkq7quPavEecsRn5SHGuqdl8ZuvPfTLY9XruSwk3NPASQT+txo/siEcJN3vP+/SH4+yvJExz1j+bG5pcpi6bK81CqZnPe4pS8f6RI+YPh44/z2iiL0FUdOc2xVlsTiapJnoCAYJSwdkuUR9jwNliZmxDst/Zx5V8hzmIsu8twDRfdsIuT4Uklz8AzPXTsjghCK2iBm+AGvbAnUiI365vwTA9H/SPRGkrzFDchy6cIsxBrtTVc+9dz/Sl8k/P56HxKpPH2j6ZolQVw/Dk27SY2ahu4Dq6npoxmnZBrRg03wY2YeuCCbDK/xNIs7DZ3kRc5G+M0LDaefReVnhc5VEXF5zbzjfClb3G+uAKzCFMz2QgoqPg5KUQRZsX/u/m/2RkVUIRHIMkTEQpX3mBbzkopt8d42JutsRA9PmZfppyVwt+fOc1nvlfnCZWG1cAudvGj/2NhGNhjKAuUH/0fUBQFu41d7DZ28Xf3b/EeXnVXUTfrCJIA5+NztK32lEGW/7zLIoS3gjh88uc1ESLkTnjzCkrbbmO9ti6e78wYgFJY2kPtnllw060KFf+z8j+VxGQu3uM8Fu+9cvtp0qyuq/qUkJTtnj8DKVL+UKI0wo/Bj59ebT+Mh/ATX5ThZ02tBEmAvMix7q3jZHgCz/CwUd8AgHvx4d+IkzuvbDStJs7H5xjGQ1BK4RiOcPVnBTMcdsMuLseX2PA2ME7H4jHGyZgtQ3NXcdg/nIrT5+bczfomsjzDIBrAUI3KhY+PJw/iAY7GRxX/Cm8f1fQaDgeHM0eJ+UmzfMFxdbfiy+FM5pcUtIBKWODXKB6J48qXoVka2wfUtJrQwYy8HacDR3cq1ZfK/pMsFlNIs/b58CTOvMhxPDjG6fAUuqKj43RQN+tzLzD85D8v4wKYzkopCxiVqPjQ+oCG2hDmyfKuollptW27jXEyFhNfk8dynlDZa+7N9Y48hkmBktMceZ7jaHCEvzp/Yb+1j+PBMVRFxZq3hrxgCzJ5dWqyklLe7Fs+nuW9PVmePUul7GcpV0L4RZ9Syib07lq4XPjNqh7ySsg8Q/lDiMWCGXtvLsrNyYoMSZaI42dpbCMz3z5enl4D7r0rkveP/Cn+oZiaiRV3BWf5fL/HQ/AT9ay7KEuzsOltIisyEaUdpAFqRg2qouJkeIK12ho265v42v0KTdGw3dhmrZPu18pjjuIRoizCpreJmlFjraE730gv6mG9xkSQa7gwFAO3wa3wbpRRFZVNMjnLuA1vcTY6AwHB5/ZndOwOemEPy+4y2nYbZ6OzKf8KH2+Osgjf+t/mthAopeLiJI6Hzlogk4m3k/A7QW78KwsYXs1RiQpXd3EyOkGQBFCIAlu3RQvJ1m14psdO7HcCsrw/h///KIuQ5AmbFrq7yIici7uLz6I8FlM1F2ZcPAZTNVHQAqN4NBW3LiowmomN2gbqVh0KUbDT2BEmykm4UCGEYNPbrAgVPp78FKGiKWyybbe5WxEonCRPcNA7wE5jB587n5HlbHHd+fhc3ADw9lll1FhlY7KTlZRyCyKjr7u/q1wJKZ8jooztHdpubItK2qy2lEpUMTX2MxUh/rvQj/o4G53NTUvWVZ1V5XRb/LyX3WUxscgnHtt2G67h/lRVR/J2kSLlD4UQgrbdRs2o4WJ8sTCC/kmPe9cKWXfXkRYpTkYn4qJQ0ILtd6G5GHX+3PmMveYeTNWc2ToBmODh3pK/b/+uCJjb8BY1vYbtxjZqeg0UFEEa4GJ8gS1vC1EeIc1TuAZbHmioBo4GR7gNb8VF42R0gu36NppWEwDzV1Ti3e8i+NfcNVz6l5WvnQUFu/jYqLYvthvbrDVTqnDw0cyy92Je5kQZhSjiDjWnOdI4FVWjhtXAWm0NB90DUFAhXrhPxNZtNKyGEDCUsjC3/dY+q8DcldBN1RTbYsshfpyKafIn7vgXpY2WKzBFWoiLz/noHGu1New0dgBgrlC5GjOT9kyhMmfH0ySWZmG/tS8M4pMChROkAb51v2G/vY+aUQMAtKwWuyDmiUg/tTRL/LwN1Zj2qUwsF3z1SspdJWRy9xTAAg+bVhOe6c0NahNpsT/5/ii3msrieTItmRAinuun9ieoRMW1fy3WL/BAQNdw4WI6rl/yvpEi5Q9HxODfTb88ZrSVn7g6Dsth4ZMfvBViazYOB4fYrG+KuHNO+eKfFRmCJEDTbuJ0eDo1/cNbM+u1ddyEN7j2r6cEjKEYYvndt943tum4sY1e2MN1eI312jqiLMK6x/77pftlalKFUgpQdlL8+/bvyl0hz5GxNRvf+98frITwtFvP8Kb+jVd36mZdCARepua9dkM1kOWsPJ2iKmAqx4bMX0eQZAkzNtMCOWWj4GNU+/H85G5pFj62P4oNxnnBRA83xPLxcuEDKI1RzzIpPoWH0kbFa70bP86LHNfBNbIiw1Z9i1VUQEVQYJlFQoVP/SwSKlyg2LqNfth/8PM904Oru8yXk09POjm6g5bdYmsW7qpWFBQduyOOp6Io1XbPK1dSVMJauVE6HbRW0AJX/hU80xOVjElztXh/FLMnfxZRbjWZmomG2RAG5PLvhEjqpUBOcuiKLio9PIG743Sw4W3ge++7qMTw9GLJ+0eKlH8IDasBW7dxNjpjya8z7nz4L/x67X6Ta17k6EU9XPv3guCgd4Cc5jgeHmO/uQ8/8acu7ryyEWahMNL2o74QSbxc75nelPdDIQpszUbdqqNjd1h2wp3xlRtI+bIzS2PG0yv/aiofRSEKVtwVrLgrOBocYclZwmptFafDU1BQ8Rz91MfX7tcH7765GdfVXQyiAZp2c+pz+F4XbiQtT8JYmgVbZ0vm/nv5v5EVGau2cI/JnUBI87SyaXmStEhFrPysa4MQNxQiRG8YDVG36oizGD8GP1AUBRpWA1v1LTi6M/OEzh+nZbeE0bZcIZpcozDreAEPV2K47ylMQyZUSu2c3cYuACwUKgQEG96GOGZNu4k9zBcqZYHCj+eii6ylWeLxTwen6IU9kVG019zDxejifiu0alSiAPiOKGB6y2+W/5rR91cRJtQ5IpLnumiKhs36Jk6GJxURMWm6fQrlVlPLbmG1xqLuuajnJtpyVVJXdTEBxt+bBS1gKKxaN07G4uM8vVjy/pEi5R+EoRrYa+7B0R2xBI3Dp11szcZB7wBZkaFm1NjmWoMl0BIQpMF9smSYhrj0L7HT2MGX2y/izmbJWcKyu4yL8QW6YRd1s4791j626lsijZVSinEynkqV5F6XhtUQC9B4lD/AqiK9sIe6WRdJpAe9gyl/iama2G5sw9Zs3Aa3sDQLp6NTfGx9xDgZw1CNuaPHk/AW11Z9C1me4VvvGyilFZFSULajxtZs1paZZSRVVHxqfxLBe+WtwY7hoKHct2gWwcWBSlRkePhCV9ACx8Nj7JAdthupto4f/R8AAD/18aP/A4ZiTI0Wm6oJRWVBcOVtuQDExA//M9niKl/EHsp8Eb6au6+brJI8JFR4jHs5u2aeUCkLlF7YwyAeYKexg4IWQryWUYiCTW8TpmaiG3bvW4EUKIpC5IvwthkhBBrRsNPYgaIoCJLg/nhOmEJfe/z4oXZeObGVh0aWK4NcZGiKBld3KyPlj1nVwU23/7n5j/h+5ekwS7MqVUn+mJOiUlf1SlhgOb1Y8v6RIuUfyIq7AkMxRLhb225jrbYmwsy4aOAr6VWiwtItrNfWseQsYZyMhVfgNrxFzahh3VvHlX+Fzfqm2K3BzYTDaIir8RXWvDWsuqs4H58DYIa5Mrqq40PzAxzDEaPLAPCx+RFNm4WQ8d08a94aC2frHkw9TstqYau+hSANmMelSLDpsed1Mb7AbnMXYRrioHfwYPuLt7hW3BV0wy5ORyyjRVXUSktEIQqSLEHdrE9NHAkom/rgm6Enq0eEELFddre5OzdKnHti+NTOIghYyynNUxz2D/Gx/REtuyWqNUJgIBaj5eWxaT71ohBFmF+5gJk1VgxAtDx4a8NQDbTslhhjn1pkqU4Hvk1WSXYbu2Ln1KzjwdNe+XQZwITKLnbFhmxbs/Gh9UEIlPLm7J36DvzUnxJCS84SmnYTURrhZHgyZY4tG2YLWgAUoISNeodpiOPhsTieS85SpbLy2kFuD4lI/t7uh30hyPMih63bcMh9tWjNW8OatyZGymeNEZdTmCmlwnTrp76oziR5It6DQLVtaaomlt1ldJxOxRjLKzJ8lQJQ3dwsef9IkfIPpWk3oas6jgZHaFktXPqXM5fxAWzKx098fO99x6fOJ6zV1kT8PqUUZ6MzfGp9Qt2sYxCxsd6aWcNGbQNBGiDNU1z4F3ANF2seE0NTo8N3e0MMzcDx4LhisD0dn2Lb20aWZ1itraJm1HA2OoOjO1j31isjygC7eHCTLi+xX/qX2Pa2mXE1T9kd4QN3+LZmY6e5A0uzcDw8rpiPi6JAkAaVu+Oc5nCN2aPIwH1bY5Yw4he4HDnzjdzlpWBGB4pSiizPHnW3yA24vFV2ODjEfmsfK7UVljsT3Ew/fmnqqBf2oCs6q0rpNr73vmOcjNnqhLvgOr7FmE9imKpZaXloioa2xcLsNEUTFyT+h7eFJtsG5SrJhreB3eYu0J8Wt/xzL/wLEEKw7q2Lj7fsFgDgYnyBvebeTIHSDbpsfL62gXFy/15yDRcb3gYKWohx4zKzzLEcldxvKufHc3Ik9rUrKTxHZOZ4cSnT5dJnP4Om3cQgHuByfCmEtEpU9KKeMLByE+sseFszzVMUKISpm3uiJlcrlNuWWZFhGWyapxLIeLfAcpTfi5tyCKHk/SNFyj8Y13CxVlvD8fD4UTHsOWW5EZ/bn4W3g7d3CCGgoLgJb5DTHMNoiJrO4ub5he5keIJP7U/Yqm9VKjZ8b46lWvja/TqV7eInPsbpGJ87nxGmIb71vmEUj2CoBj63P2OrvoXD/qE4qU0adAFWwchoBppRnI5Osd/aF16WSfi0z6a3iSRPZj4nPmXEL4IARIvsY/sju5vMEpEkm+SJSFV9qIfPtwSXTZaT/57RTJTbFyFSXO8upH7i42hwhA/ND9BV/VETX9f+NQzVwGptFTuNHXztfmX5FHfBdZOTGHyU9GPrIyzdwunwFEmRiM+ZTOVtWA0As0PyuFChoKz1s0ioUCqqdJNCpWE1oBBlSqDw73E2OsNfnb+wVd/CyfAERVFgu74NVVFxOb7EMJqujol8lIlWCSF3abMTImRKpLxiJaWy0HHGceeR9QUtEGURzkZnqJk1LDlL6Ed9BGnAduikEU4GJ2IMmCe9NqwGNuubiFK2mJSbbye9T57p4d/L/2Zjznk6czcUPzeJcenS7w+fICt/jE8dSf4MpEj5h9OyWxgn45kX61mEaYiz0Rl2GjuIsxhNq4mCFvja/Yq23caWt8XMo7TAdXCNz+3PcDwWnR+kAc5GZ9ht7mLT28TR4IjF5t/tzfna+zpzN89GfQNLzpLIPuEn9yRPcDw8xsf2R4ydcWXKaBbno3Os1lZhqiaOBkfYb+0jSINK20VVVGx6mzO/Xxlbs1E361MfPx4cC/+Ba7joaB2RmcEvaOve+sx4eH4XSSlFXuQLKyVpnj7qblEhytS4tUpU5mkBm1QK0mB+iwr3F3Fd0dF22thr7uFbbzpHplyBAQBNZVWT/fa+8LCUJ4gG0QAFLeAaLjRjfvhWufWzWWdChfYpBtFg+nPvhAoBwZq3VjkOURrheHA8s8qV5AlOR6fYrm/jc/szwiyEa7gIkgDX/vXUmDavNMzaSaSACYDJ6Pby6+OTWa8Fb4nM2xMlIuvvxsfDLMTl+BKb9U1seBviBkWM2N8Ja171cAsmRkYJW0fBxSsXqMvOMpp2U2xX5hWYWasV+HPkx69lt8TYN39cLoIBzK3kSN4nUqRIsFlnFYNZd6ez4D6UrcZWZaPwpX+J/dY+lt1lDOMhNr1NhFmIk+GJOBHyr+04HQBsdHOeeZXv5pmVfcLhi8k2vI2ZU0Yc/nG+/+c6uEZOc2zXt/G197WyC0h8v+B2ejS4lGib5inGyVhkZ9j6vekYuN8N1DAbuAlvYCjGfZaJZrPt0YpaWdDH7yLLy9dmwdskBGSh6VchirjLnPTXJHmCdW8du81dfO1+nbtkEIBoeRiagZpRw059Z+HYLk/8HMUjfO99h6qoonJSNkSqRBVth636FnKaLzTIct8JHzOeJ1T6Ub8iUgA28bFR38Dx4HhmBakX9hClEXaaO2K7sWM4+Pfyv2eahDVFQ5iGQsCUXzs3AnMmM1J+NlvkuRBpwnPC/AyVjf77qS8mf679azStJmpGDSsuM1LPm4yqbE8uiVdefeO//1f+FQbRgInnu3ZoOfOnnEzMp434JFCZrfqW+N2Rcfh/FlKkSETKZ0GLhXfUHEpZy8TRHdjavXGyoAVrpTT30bE7uAlupsLbKKW48q/QtJroOB1c+9dTAqWcfRCmIb7cfpm7uh2A8C3sNHYqW4xnkeYpbqNb7DR3cO1fY622JgTOZn0TcRbja/frTLEjqjo2q7Kcjk7FSRtgFydbtzGKR+J4DOMhVtyVSuJquS2iKzpLq1VN0dN3bVeM5M6D7915aCEbX2XAx6cd3RH+GoCV0JecJew1WHVkUdtPmG9bzMi8UWxMmUk5Yvy4SMWfsheHgIj9Kv9e+rdoFzw0yXMxvgCAB4UK//6T8A3E84RKRjNohJ0WB9EAqqIuNAnzFgYfl42yCApRROWMi8hZe3teMyOFZ9ioioqdxo6ocPHXMGt8PKc5Tken+NT+JNqc89Jdhd9lQSsJYOs7+M+Bp1uXM394MrGpmfj38r/FZBz/XdEVXQhnyZ+JFCkSAOxitdfcw+HgcOZJfxK+vPBj+yOW3WVcji+hKiqWnCXRuuhFvcqFgICgbtWx6W2iH/XRtttYcpYwSkbiosRHoVtWa2b2ySwKWuByfAlHc7DpbeJ4cLzwAjCKR/hy+0UszNtvMVF1HVxPjWZzeGS+qZo4Gh4Jk3E/7GPs3FdT6kZdiBTgfs+Pa7jiuM6Lw+fHiPf2+Z3jvOOvEW3uBBAno5kwGOdFjm/db5X21sngRHgIdpu7OOgeLDzeUcZ2Qn1sfRSbrK/GV1PH+6EMDeG7ISoIIfBjH4N4gK361sNCpWSQ3Wvu4Xvv+5S4Lpf8eUYMZ55Q4dkslm6hG3RxODgEANGm4CPafL8S37fkmdPBfgDwuf2ZrSq4m3Ype4hmeVl+J/znoylaxVfF4UKfVxe5NyQpEtwGtyKSfuZ25FLVaGYr6W49wLy4/TI8mZi3PqM8EkK1LPbLPqclZ2mmoJS8T6RIkQh0Vcd2fVtM5DzEMB7iYnSB9Rq7AC45SwizEF97X7FWW8N6bV0IBp7UWjfrOB2dYhSPkNMcK+4KNr1NZq5TmEBRiDIz+2QRBS1EDH/Lbs2MUy/DqxqDaIAr/wodh4XGTV6gyybaOI+nEm1zmmMQDYRIcQ23Uv4vaAE/8eEZ3qPEX7m3v4i0YGPQ8wLdgLupGrON5doyemFPjE+XyWmOw8EhPiofUTfr2GnuVEzIsxDm29YHbHgbSPN06niXl8ctQoiZPK4sD1woVCYMsryiUl4bwC+iF6MLXPjsPVpuE3AxfTI8Ea+1Y3fQcTqIsxino9PKz3CRSZi3KLiI4RNOpmbC0mdXdOZte/5d8J/PtX+NQTxgz7e0K4dXSOdtr+Y0rabYDcXXLRAQGMp8v0t5yu2xQm1W+vGsNtI4GaNjd552MCRvGilSJBVMzcSKs4LT0emjPv/Sv4RruNht7uJocIQb/wYUrB30qfUJbaeNIA2wXd9GmqeVlsLZ6Ayu7sI1XOw192BpFobRECfDk59aihjnMU6GJ9j0NjGMh1MJn7OgYFtfHd3Bdn270i7ikfkdu4Ob8GZulaX8XF3DFYZKzjAZYr22PuVd+BX4yZlPmEzSsBosG0ZlU1WLdjeVM1TadhtJluBsdLbwItqP+jgdnmKrvoXtxjbSIhUVpHJOhaM7YkJkco8RcN+W4QbUpwoVbpDlQoUQgr3mnriT70U95EWOs9EZgKqfgQuZk+EJTNXEhrchhMtD026T1bBye5C3KBSiiLt7R3fE9wNeP22W/3zCNKyIZwICRVHwofkBDauBwz6rJvGAtXIFCWAm1nIlpqCFMHVTUKy4K1NZKZZmTSXHPsRj0215C1Hy5yBFimSKlt3ChX/xqG2yvIJh63bFn5IXrH/NLzSzlgvmRY6L8QXbLaOaOBudzdzf8xQG0QBJnqBm1ES15iFymuN4cIzPnc/Y9DbF69mub0NXdRwODmcae7kxdsVdQVZk0BRNBKBxzwfAKg+6oosgt+eAB7rpio4IVa9Hw2pgu76NrMim2jvzCLNQZKis1laRFumDE1/X/jV0Rceat4bdxq4YTeZjqJRSeKaHJXcJClFEyBtvf8RZDEdneSrlfTePjsUvVVS4UCm3GvhEEcDep3zTblksLLvLoKCiinA5vnxUxWsRvEWR0xxpwszVDbNR+b6vmZFSFpGT70cuvvjPbxANKs+Vj5f/9/J/I6dM/HE/FTe5cq8UAZkyufLMHoBVbldrq5UqzKxVC+U9Pw/9/nDDtuTPQf40JVOYmomm1axcaBcRZRFOh0yQ+KmP2+AWuqqLCYm0SKfu5HnU/Ka3iSAJcDI6qXg5fhYKiiiLxE6a89H5o8rqYRbidHSKnTrbvtuyWwjTEF9vv8407XLvjKVaYi8Qv6Osm/XKscuLHEEaoG7VHxyTfvTr5IFuJZ8Db6mt1lYr6biPZRSPcDQ4wl5z71ETXxRMJBiagbZ9P5pMKdv2nOQJvtx+AQUVu4tE9LlmigkfoHrxmRWLPy9ttqAFzsfn0FVdTIxwJrf3cmMzF5QcPqniJz7Ox497vzyVyUyb18xI4SISmF2Z4NWIWZUOXr1TFRVhEqIX3vvOeAWpYTXwofUBg2iAUTy6n9S5M7nyqoijO0Kk8sfm+SjlnCG+mBN43IoFyZ+FFCmSmbSs1twE2ln0wh5qRk2UzFdrq/ATH393/8Z2fRsNqyF8C+VR2EVZJD9LQQscD47xqf0Jfuo/+s54FI8Q52wZ4rV/jdPh6cxKjGd62PK2EOWRGF+2NEuIFFevps5SUIySEWpGTbTDfhVeSeEn5VnTOz9TkRpEA2Fq3mnsICuyhZWYghY4GhxBV3R4poed+g4uxhfsIpaFIgp9VkvEUAx87nwWo7CTr68ci8/bObOEimd6IhCuTPkia6gGPrQ+QCMavtx+wbK7LAy0nDALX8zMOpl585qVFC5C0jyd+f7m1YgwDReOF0+KGF5B4u/JIA1EWm3Zw7Pd2EbbbuNqfMUWBGqGSKxd5OOhlLJJpDsBw1tIfOkoF8eSPwspUiQzcQ0XqqI+ytcB3Ad+ObqD7cY2TgYnbNsyKDNi3mUt8H83VROHg8MnCaGnEGYhzsZn2PK2EKbhg3dgnulhu74NhbClcLNOduX2jkpUHPQOhLgaxkNQyna28BNtOaV2GA+x4qxAUZRHtdEeA+/9Ny22/HDW9M5TICBYdpfRNJtiIma3sYtvvW8LdxzlRS48LU27KZJyF3kOuC+Fmy5niYPJ5YGzhArfRKwpGi5GF1AUZSrDw1AN7Lf22c+sf8B26gyOAaAiVJacJeFfeS7vEOctVVJUokJTNPiJP/N1ioyTIp397zNMrLP+vVyl4W0kivv1AN2wKxZwTu7p4YsGeRXGMz0QQuZOUvEMGwXzJ+Ik7xMpUiQz0RQNDbOBQcxSQR9z0s6KTETfm5opxEdOc7FgbcPbQJRFD2afPAfdoMtC5+pb+NH/MfM1cI/Cem0d42SMk+EJNEXDp/YnrNZWRbtIV3VseVswNRM/+j+wVluDZ3qIA3YiTvMUYRqKnTWe4VVESpInbBxYcypL1H6FtEjRcTpYcpZ+qr1ThvsHVtwVHA4OMYyH2G3ssm3CcxJmy/C9QB9bH8WFZF6GBodvt43zeL6YmQhx47H4g2iAulUXAuVyfCn8Kbqio2W3UDfraFpNrNXWhKjk7zlebSMglTYR91A8t1AprziglL5qJeXB7cd3/z43A0VdvPNnYdz+3a4dSmnl3yf39JS3hzesBjyTTcedj88roYgyK+XPR4oUyVz2WnvIi5zFt+cxojRCkAUI0xB5kU8Z3ABgnIxxNjrDZn0T42SMYTyErurY9DbRttsiofZ3RILz6s6n9iesuCsiX4FjqAa269uoW3VcjC5w6V+KkyV/DX7qg1Iqovv5xXqcjOGZnljQl9McfuoLkVIzapWgtYIW8FMfS+4SVEVlu2/utr+Wp12eQkELmJo5tZDxqRBCsOauoeN0KqO8R8Mj6KoO13AfTJgFmKfj2r8Wm4gd3cFabU0EhE1O95Tv2Be9/skQt93mLq78K6y4K0KglEUFf46GauBj+6PYeD0piueNyD63UJlKm33g9b40Dx338lj4JItMt8B9UNvCuP07v8tjW2uGcu9H8RMfPu4FDDfVLjlLWK2tLswWkrxPpEiRLERVVLiGCxcucDe8w09AfPcMFy68vH8bsOj77fo2Tken2PA2fir75DlI8xTHg2Pst/bhpz5G8UiEym3Xt0EpFc+rzE1wI14DwLbolmP5h/EQHbtT8Z6MkpGY4KgZNWiKVqk+DOMh9pp7ov/ONxTz9fb8Yh5lUWWt/bzjxT0eQRr89MVUIQrWa+uom3V8632rZMCkeYof/R/41P70YMIsp7zYrW7VKyFqk9M9/I47yzOxHXne650McdvwmBC6GF3gfHxeMW+WzZNcoEy2q3jliIfcjZNxxdfynEKFgIgUW/56XzXI7a5SUjNq+ND6MOXvWDRJ85DpVuz8yZOZbU1TNcXOn8eeB0RlZ4bo4V4sz/SQFyx7Ri4X/LOQIkXyZLjvYtK3kRWZEC5RFqFu1vGx/RFJluBkdAI/8R+McX8JxskYl/4ltuvb+Nb7ho7dwWptFYNoMDcTQ1M0sU8kL3JRSh7FIyYo7k7gpmYKsTBOxsgLtr1YVVTUjFpldNZPfOQF2ySd5qnI0eBBYI7hoGE1WBsEbPdLmqcIsgAXo4upk3qaM2FTM2o/5UNRiIINbwO2bs+NxI+yCD/6P7Df2l+YMAuwiSgu0iilOBocCTMkF2a2bsMhTuXr1rw1LLlLTMDk9xH6/H1UFmyX40t4poeaURPioiwieDsBeFigbNY3mZ9mcIhhNKzs7AGYUOFjzr8iVPhWZE5GXzcSn4uQh4LaVt1VNM1mRcDw6t080y3f+ROkwewqjTbbdPuY5zu5/bhjs9UZuqojSAKcj8/xsf3xUY8peT9IkSKZCaVUpMXami1CqRa55zVFQ82oiQt6XrBlcYZqYLexC0IIW92eR4jSCGEWIkiDua2j5+Tav4aru/ir/RdURZ2bycKrLFveFobJEP/v6v/BUA3hb9jwNpDkCUvlLVLUzTqijO0f4aPG3JPhGV5FpORFjjAN2ZRPcHOfo1HaVcINhDyVk7dMrv3rKRNzQQuEaQhbtx9cNDiLtdoaHN3Bt+63hW2ccTIWCbOb3iayIquMWBNCsOwsY91bx+X4Emu1NWRFhl7YE49bfl18F86ysywMxnwHziz4XhledeKVktMh21pcDIv7ILm7dkJWZAsFyoa3IQQK/xkd9Y8AoCJU+JLCs/HZT4vrsk8DeN1KSnlvzrfuNxCQKX8HFy6zJqayIoOqqKAFFb8L5ZyT8s6mWSJEhPc94Fea9Xz5jQFvH3ecDihluTrn43NY6uypIMn7RooUyUwux5e4De/HWPlOGZ414ejO/VZb3ZrZC+YVlziLMYyHKGghysWe6WHZXYamaOKOOc5jBGkgBAC/e/5VeMCZozvQVR3n4/OZ1QCVqFitraJtt3E+PheTR2mRwk99cZF1dVdMG6y4K6ibdfiJj1EyYhH4dyLF1asR+RR0yssyyeSytTANseQswVCNKZFCQRFmIVpWi4WlPcHnw0PngiR41NdVEmbv0oOH8VAsXWzbbRwPjhFmITbrbPt1+fhOvq4gDbDkLKGgBQ56ByhoUdm/Ug4IMzVzpimSe18+ND9glIyQZAkKFKKNNmn0LQsUPjpdEZE0nytUeCbMz7wfdUWvtCB+hx9rHuW9OeNkXHlPERBYuoV/L7FFfqejUzFho6u6iP8H2A1JOZwOgBDqAESCb1nAFLRY6GdZ9HwLWoibgq36FmzdRpInOB2eiqDFhjktqiTvHylSJDMZJaNqBgLYTpk8zxHnMfpRv5J94Oou1r11uIaLKI3EavXJwKayn6UbdsVJUlfYvpCm1RRBYNyfEaYhwjQU5eanlN7LmSzdsIt+1MdWfQv9sF8xUlqaJfYGfet+mzl5RME22w7iAQbxQIi2mlGDZ3rY9DYrlSZbt8U+Ix4JPkpGWHKWKl6WefDJo1k5IpxxMsZabQ2aoiHPH3/x4yf/pyTglhNmdxpsx8+KuwJbt3HQO8AoHom774fK+dy7kOYp8oKls/L9K9y4W35/aYoGS7NQM2pYra2yaak8YxkbpeBAgLXVyh4Q/liTAmXWfieePqwpGurmvZ9m3VsHgJ8SKpPjx48d638JeIVu1tg337HFI+tH8QhD3C9uVAgb796sb6IX9jCMhyIun7fzuAhxDbdSGeO/93zKyTM9KEQRImaeiZw/3yRPsOwsC3Msb9WWK2VcQEn+LKRIkUwxGbw1D559YKomVmorMDVT3J0SQljl4i4O3tKtyhI2UzPRwP2dT5ozH8IwHiIN2R0wX9HuuR4szUJOcyFcojRCkAYIs3CucLE1G9uNbdi6jeMhm4ChlLWvdpo7+Hr7FQUtRPJtP+o/ausyp6AFkjxBN+yiG3ahEhW6qou9OYQQMRVUTsw0NAPr3rp4LdxkSEErkeFb3hbaThtROn8RGzfNuoaLOHy84ChfrB7LZMLsp84nRGkk4vABiJL7Q+V8XdGhKir81BcZOrO+X3k/TpRFomI3jIc4GZyIyRl+x7/iruAmuEHTZIvvwiwEAcFKbeVBgQIwMdOyW/CM6TyOdW8dlLJJo6e01qaC3F4xI4WPfSdFMvO4L5r8KVdC/MSvVAMVwnYV7TX30LAabPcTpUK48D9cpLTtdkVYZkWGJEsqKxPiPGbx+ncVWW5yPhmdzGzVyp09fyZSpEimGMbDRwWO8RP6Zn0TaZ7iy+2XirgZ5NWJmfIdMfd48MoD375aDmvKC1a1CbMQ/ajPnPt3PfSW3cK6tz7lc+GTRryywaPZy8+LL0Xkd8dNq4nT0Sn6Yf+XfDE5zZFnOWI/hqu7aNktEEJwG9yiH/VFO4NfUD3DQ8fpiIsYP0GneQrP8MQ4szhZ02nfSUELhFkIV3cf3PxcxlRNduwWhLTNoqAFjvpHotKQ0axy0RVBXg9UaIR3YU5Wx6LnDTARxLdFcwGDmLXYoizCTXGDtdoajoZsZcGmt4mCFhUPyiQEBEvuEpv6AvNkeYZXWaDHW0zlcfWHmApye82MFPVxGSmz3heLMlCEuL77927QFZ9TbhX/98p/CzMy3/PDW0mzTNWT+IkPlahoWk0hZPjrmBSDkj8DKVIkFQpa4Nq/fvBirSoqM689sCGYf27Tagofi6VZc3dsjJMxFCiwdAuqosJRpttF3MNSnuzQFK3icwFY4Nfx8HiqVVLQAtfBNT62PmKUjCqVgOeA3203rIYokfeiHpuSmDi5K0QBIQQqUWFrNjpOZ2opW82o4VP7k5h8GSUj5EVemYSxdftJW5YXTWg8RE5Zwuyn9ifUzTo265tiNHnReOrk9wce3sUyCb9bnpnBAXYceZ6GZ3jYb+7DM71HC5St+pYQKLfBLboBE36TQsXRHfHzjLP7Db+zWhZvqZLy0HFfGNRGyMxJG055509G71tavFVsENYCDrMQNz4zjvOWHv8d4NNgtsZapeUQPGB6rJ1vXU7yZGpSSfJnIEWKpMK1f11JSp2Fa7gPbgie/NxZkxuUMo8HN5TeBrfwEx8UFApRYGt3Bl3dEmZKXWWto8n9HrxE3I/6yIsctm7DNVzsNfeEryVIA8R5DM/0sOFtvGiwXJiy5WsdpwNbt9EwGzMrHQUtAAooqoKm3UTTaoolhLpyf5dZPn5LzpI4wfMWkUpUbDe2pzIvKKUoMG1ANlXzSWOgkyR5gh/9H/jY/ohldxlpnuIquBIXsZbdgq3bcz0Hiy6G83gozZRf7Hjr7HR0it3mLlvN8EiBAkAIFH5xPewfioWYnPL/50y2LPh78i1VUh4tQhYEteVFPvM1lOP2FybZlt53vKUHCuRgpmqFKFh1VysC5WhwhDANK1H5fOuyoRlyZ88fjBQpEkGQBAv77Xx3zbq3jiAN8OP2x9wKhEIUdByWY1BO24zSCIN4gGE8FAvMKCiKojqCXNACo2QkIuR5z9tQDSFe+CRIuec9udtjsoWUFRnyPMfp8FS0kF4CHufetNgum7XaGobxcKZp0tEd7DR2oKs6vve/i7YTv8vUFA2f22wR39norBIFzv8/XztQhm+VTYpE3G1y0cAXzBH8fPBVkAZsNLn5AeveOrIiExfBycmPyQu4q7viOT4U5MZ5KM1UIYp4PwEQrTWFKLBUa+6YdsfpYKu+BQIiljOWPy+nOX70f+AD+TA1llvQAoNowNoWd+O7i1oWlFKse+tCTHJP0jwx+ZzwdFZgcWR9VmQz36fcczXPI/Vg3P4DSbd8uq5sjtUUDa7hIkxDjJNxZVyfb13mO332W/uPPBKS94QUKe+YrMjuM0YonTsK/BgKWuB0dDp38kBXdWzVt9C0mrgcX+JyfDm3AsE/t2yMS/KEjTUHtz9VueDmWG7qvQ1vZ45Fm5oJS7XmHgtN0ZAXOZp2E7qqYxSPxJ3dcwsWPsG07C5DVVRYmlUJXeN7YzbrmwjTEF9vv1amisrGUUMzEKZhJf6eT2IoRKksZZvaKktm50ekeYqP7Y8i7bY8Ljpp5J0Hn7LYaexgs77JgrySAN2oKzwHfJKDe2zK7Lf3Z1YgeJhbWqTiGDyUZqorutiGWzNq2KnvoB/3YWqm8JKURTg//tuNbSFQ5m2pzmmOXtSbEikKURBlEY4GR6CUCkOy+HloJupmXQj1p4rJp/wsHkIhCnRFfzCyPkqjmd9LmL9/wnQLLN4JZGs2thpbqJt1YY7thT18bn8GwERvw2zM3HxcFKwaKfkzkSLlHdIP+7gJbyplVb4Lhf+iP5XL8aUY/ZykbrIIeUIIDnoHGEbDuRd0vk243B/uhT2cDk+fNO76GGaNRQP3d9wfWx9nrn3nFw8uouKM5bP4iY9xMkaUR1OVnZ99flf+FTPQgojKBQWteHqug+uFU0W6okMhCmuNle5Q+dSDn/hsZLS0uHDWVlledSqXyWdtleUXsbKRl4uG8sWBVz5ug1s4uiOqJ1Eeie3FmqLhr85f6Ed93AQ3Ishtq76FnLJwu0WmybzIhXDhQWLcfxBlkXgO5SRUvmvowr9AL+whSAPsNfcqQgXAowUK/9ydxg4oZdk0ZZ9UeeqH58DwO36VqPjX0r+ESAnTEFf+1X14mqqjbtbnislZP4s4ixHlkTAPP3b/00MiT6xqKBabah8y3T5l8eBkcqyf+DgZnmCcjKEpmgjmIyComTV01I6oBvH3RZqnUIk69T0lfwZSpLwj0jzF6eg+vGjyRBFmIQ66B9hqbE3drS1iFI/ERaUM7w2veWsLI+T55664K1j31kUFI81TnI/PcRvc/vJd4FMoaIEoi/B/N//HxlNLabmWygy5fNKmHPHPzZE8RM1PfIzTMVuoeHdhfipRFuE2uMVqbRU7jR2MkhGG8RA7jR0YqoGj4ZEIjZvHvOqYqZpT25bLxwDAzK2y5TK5qLao1lTexbw+f/niwNNgyxc9XvXgx8tQDdHW4GKDEIIwCfGt9w2gmFmB4M/F0qyK6LV1G/+19F/iAs4v4gpYVWOnvoPr4BrDeAhCCAbRAIeDQ+w2doVQyWhWafEsEihtu42dxg4ICE5Hp7gNbsWoLWejviFafOXHmYzET/Kk0k5yDRd1s44vt19Q0EK8T9t2G1mRCcE972fBKy9CwJQqDZM+ID72PRm0xxGTU3ny4L/P4sGdPxOm21nJsWejs0p2kkIUBGmAw/6h8KpNTsktOj6S948UKe+EcTLGlX8Flaho2S24ugtKKbphV2SFAPdhVEmWYLW2OuWOnyTOYhwPjqfu4nm4Wc2o4XR4OnPLrqEaWHFXcBveYtPbrJy0eY7FrFC030W5ylIOCOMTNQpR4BouHM0Re0zK/hb+eniLKUgCjJMxy/Z4Qqgcr6bUrTocwxE7cL52vz4qj4b/bFRFrVz8Tc2EoztPjsSnlCLH/fhu+TmUjw/Pt1l1V1m2RpYII++sBFhOx+5AIxrbPVSkUBVVeE94WxJgbQEubiYrEEC1GmRpFpbdZbTtNtuBRPOFpskdYwfr+XrlAj6Mh6ibdSYo7i7cjxEou81dEBCcjc5EUvH3/nd8aFY9KnzpYVmo8HYkhxvFOYZqiDFyLiZVoqJltXA0OEKcxeJnwcX2Wm0No3hUMVW7mDamT7bRxMfzjLUKQSptznKWzyz4ZNVc0+2Cya6Kn6hIFibHcspGW/47UNBChP6VH3u/tS+Fyh+KFCnvAL6Mbr+1L+6MuPhYqa1gnIzxrftN3IEUtMD5+ByDeIC12hqaVnPmZlA/8ZlrviQk+BTDpseWr33tfp27vI5fODpOp3IiPh2e4sq/+q3Vk8fCW0T8XJiECXrosZ09Zh0Nq4EwDWHpFhzdgUY0UZLnbTS+o4eb+fzUF3ets+B3z+veOjRFE5Mxjx175o/NLywcS7Nga/aTI/EXUT4+WcEuBmvuGobREGejMyHuVKLeB/PdTV3VzboQUpPTLx/bH0Xrhosslaho2+25k0jlatA4GaPjdACwDdW34W2lGmRpTEw5hoNRPBJ32+ULOKUUh/1DbDe2oSoqukF3yiRbZlKglMVHXuRTQoUQgg2PVVS4mCn/XgDTabOWak21Twghoq1V/lmEWQhLs9CxOzgcHKKgRaWy4Bke1rw14eUxVGOmD6hpN+GZ3v1OpCJFkiWihcWTYcstPe5nAeabbnnc/qzJH4Uo0FUdcRY/mBzLKWe6PITMSPlzkSLlHaCrOoI0wNfRV1Ha55HrbbsNjWgzWxFBGuB777swlfJfZAqKKIswikeVi1s5Qv42vMXZ6GzuCUIlqribLp+IeYXBNVwkGctL4MbHtwwFFXH3HD5RBDBjn2u47FhqDjzTg2d6WMEKCloI0cJ9LeUFa7ZmT3k/HqpwVZ4bpYjSSGTH8Ph7XuZ+SiS+a7hoW20kRSLyZuZFkvNjYGgG4iCuGHnF3ezd9UpTNPxr6V9QFRX/ufmPMPPWzTo800OYhawyo1lCMDeshrjAT5pHuXDh/wVQuVOfrAZFWYRVl20tPhwcCmHP02gt3cKysww/9UWuTNtuI8zCmXucuAeFt3hmfQ5fULiv7IvfBUIINr1NAMDV+GoqD2jy98nQDLbuoWRE5Xua5vk+kiK5N42Wfhb8+AzjIU6GJyJ7hLdF2nZb7GtSFRWGZsz0bO019yoemDRPkRT3ix15G6r8fuHtnIf8KoZqPJgcO/k1D4l5/h6V/JlIkfIO6IU9nAxP2Ang7qQwikdCsNTNOhRFmXmhoqBiad8ibN3GTmMHpmricHC40CdhaRa2G9szDboKUbDd2BZ/55MKl+NLhFlYObm+dcotHT4OzdshfDNyzajBNVyx/XnZXWbmyjQUO3uW3KXKxYpfrB/Ko+HkNEeQBXAMR5TH+XMghLA8kkeakqM0Qg89WBqrFDWtZsXzkhUZ+5nlMaI0EiPQj6n68IsrFz4Au9BomYZv3W+iArjT2EHDauDav4aqqA9OInEBw70ddbPOIv3vRAyvKBiagbRIhegqx+nHeYyW1ULTarIwseAG243tiqDg7/fHCBSOq7uwtWqIGBcqpmpWDLZANSOFm0knL+ymas6dsptVeRFfN5lDUsoeGSdjsYDvdHQKP/GnPEl8T1SURQtben91/roXMHeTYTnNxZoDQghrQdL7llfH7ohjQykzW6d5CkuzRHWtPMFEQB6dpaMp2lTFSvLnIH+y74Cm1YSt2SJXgd+1JwVbAta223B0ZyqG/jGU3fVRFuHL7ZcpHwnf/psXuYjBn5cYO0k5v+SxUyNvWcDwdkiYMRFy5V9BVVhVqWE14Bke84oYzsxSO8CO+XZ9G3mRi4mkhxjGQyw5S3B1F4NoUDmJO7rz6MfJKdt+WxmFnjDS2poNS7PgGWxn0ryR1TK8zROnceXnx++u+RgtLe5bIBfjCyG4uPibNESWJ5G4mFrz1sTjl99TfKN2x+5MmUctzUJWZGhZLRz0Dlh7CZSNTt8JlWv/Gi279WiB0rSa2GvuQVVUXIwu4Br/f/b+pDeSbNsaxJb1vffu7BkRGdm99woQIKjGNdNYKAjQTGMBKknQQNJMI42kvyDoB0iDAgqfpjUr4BtUoQpQAQ/v3YyOZLD13t36ToPDfWjmbt6RjAhmJtdFIvNGkO7mZuZ29tl7NRbvmAmCsOQVA5Q7KVRoLm4gKPW5Y3VKhHbq5q0qGDcZtVGRFyRBaYzkxR5PNSauVJZnnAdDiqy22eacGlMxIajLI2RbtfFb+zfeEUuyBLqs846ZGzE+V02roWN1uEtykQBM/xCHJc7ipc5N1ed+xV8Tr0XKnwCCIHCX1WIoX3G+/5gEUEVScOgcom20ceveVspgSSprKibcyEXX6i7xW0jSSDsacv1M85T/mzgVq3Zof9YCJgdzzR0HY4yDMUzFxPvm+43tZ0mUGN9hIqx0Qi1iFs4QJiF6Vg933h1f1AHW2dqVPFv6DGuItHvWHncZXQdVZJ+3uMunRZhchIt/tkiGBFgBFUdxpWGXqZj4tfMr3MjFKBgxHkzBkZfuKU3WSp08Io/SwjqP5rBUC2IsYhpMcYEL3lExZIPLxXcpUK5mV7iaX0EWZbxrvKuUdRNKnZT7onCxqKAOWZKWuyldq4um0cTn0eel16XXAlara3jqdAV/iYza5tGcF3bEg6HP2zbbmIZTnE/Ol7x5HM2BpTIy/zpvnio+kSY9KHQUUeGdMlIDVXVuqNsXpRHPgXrFXxOvRcqfALRALPIYijuIQ+cQmqxhHs7hxd5G/wRHc3DsHEMSJXwcfcQkmCz93KKlPf07yRKM/BHGwRhhErKcjhy8zQsU7K7v/5tQJPoVre4VSYEmaSsLmKLR11IB80xmV0+FAJb8LIrbGerJooy3jbdQRKVSPVVEkiWYBBN0rA7qWh1BEvCHuC7rz0qeLUKTtZXmXIs/B5SNvGgRGiYPcQCyKHM/DFEQAQFrjfSogKJ7P0gePFhI+SMKIrpWF4fOIcb+mPEz7h1gyYOFCmviEgH3AZb3BYIgCFwK+5gCJc9zxGmMT+NP+Kn5U+V9TAs/gSTBxc5IacxR9BNZ8ecEESJXClV1vSSBjdW82HuUBwoVAlES8c9Q9OZ5I72BpVq4mF5gGk6XvHls1ebE2U3qMrqmi4WQIimcIEydtSzPtgpDfcWfF69FygtGEAe4dq8xCdgYhxZ46lgQe79ltCCJEnpWDz2rB+DBP6G4+6AZPmXXzKM5b30XQbtyS7FKmTGkUul7/er2/xYb+SLRrygLptwVWZBLLf+i/fs2HZhFu/HvVcBIgoTD2iG65kOnKc1STMLJEu+jCOLwmIqJr7Ova5UMk3ACSWTXv1iw6rIORVKQJs/7sCbOxDYZP7SIFRdcWhiL9xd1/CzVwr90/2WpxU9k3qLTLBkVAmV5bJHIy0mj0ZRnH9EYSZZknNZOUdNruHPvuNJEFRlxdLEzuM4PZ1WBQojTGFezK/zS/mXpd5e4J7LGAjMXzM2qrP+LEt7KhOJ74mqURJXHT92ZjZb1aXVBurZLUzBqK/rhUAFDhn6KpGzkThWvKVAuhOhzUheGJPJds7uUj/SKvw5ei5QXCi/yKguIRaiBikkwKfl7kDR03ReXuix79h4vYIKE2WHv2/tIsoQXPHmeYxSMcDm9fHbXWGA5ZGxdUnBxh0atfkVUYCnWUhFTNPtaXATDNNzJ62QddFnHaf2U79CTLEGcxjifnmMezdHQGnjbfLs2sqBttnmhssrRN0gCtIwWvNhDf9jH2B+jYTB5ua3az5rkDDwsfLNwtvFnq9JxNYmZ5ZX+7H7H3vf6mAZTttMuFKGazLJ2ik6zcRavNRIruZkW3ouH2KU5l9QSD6a42BmygZ/bPyPPcwiCwIMGF9PA63odbxpvVhYo/FyskMMueqRQyGPxNUrjsEKHoOgWu6oIoW6arui8Y0GS7q0t61ec37VdnA2ZSnR8cRo/+fu2pOpKg52MK1/x58NrkfICkec5LmYXWxUEURqV0nWL6hNbY4oTS7FKRkekhqhKcqW/Kx7LnXuHUTBiDH5B+uZBaFXHVFQqVNm/S6JUag0X3VNt1V7aLadZytKRE58nJJOz7LYQIKCu13FSP2GuqnGAq/kVAKYGoq7IOBhjGkwrz3cRhmLgffP9Svl3nucIk5AtCMhxObuErdmQRRm2aqPv9bc+9m1ARNZNr0v3G1BexDSZLcJJ/jDi4B2XOMAoeODiFE3kFl1wVUnlKpmN6b1rjMTi7IGPUVzsiJg5j+cYekMc14+XCpW6XsfbxlvIory2QKHPXQVVUiGLMu9W0PkpFg2rXGHpz73YW1tkWKqF3zu/L0m6iay8yrJ+myIEqM7d4fLjrJrvQp2/IKrOBHoKKBTxFX9dvBYpLxDTcLq1PHURi+qTO/cOkiDBUi2uyvn3/r/zrBM+VrnvSmiSBlF6KFIEQUDP7qFn975bENou4KTLdH0Bs8pyvW20IZjMTTXLM8zjOSbBBPNozj9PFYqRAQBzGb1xbyrHNTlYJ2pTkQI8BNA5qoOr+RVG/oh/xqbRhCZrGAdjCBDgJz6G3hA9uwdTMSEJ0rPyUmisuKlDU5TSFjkXi52CYsfDUi108y4fQXI/nSyDl5Ul85QCvUpqTYtokiUrF0kiha4bdURJhIE/AATgpHbCC5UwDbcuUGpabeXOXpEU/Nz6mZutmYqJJEvYqO4+KJR8SxZHbEXOT9X3S5fY75F6ZpWke5NlPRHgi3y2TaRbuk82nd9Vo6anoHjsr/hr4rVIeYEYB+NnW+gpmOvIOeJOp8TYX5yF17U6jpwj5GBt8bbRLnFSREFkKiNsDkIjbsiqULrvgcUCZpXlOqkTbNVGU2+iY3YQpzHcyIUXe3zBSPOUd5O6ZpcXHSN/hDvvbkmNUcSuMklN1vC28RYNrYHL2SWiNELbbDOfiUIheOcx2ey34KVokra1/JiktMX7VpXV0sJUVKAokoJ9Z79kxU4cqmLxGyZMKkweKOuUKV7kVS/g992bTf4iVAD0XdY5okIlzdOtC5S3jbd80fRjH9Nwij17j/8MxS8UUdfr/HNTx08SJDT0Bi9o1iUI07kG2P0w8kclSTe58dIYaBHF6/Jr59cSn406Yes6IZuKkCpS9XOBOkyv+OvitUh5YYjTeGvPi03QJA0HzgEsxeKJsFUPmWJXYBbOcDFiQYKUkzIOxpz7wXkgC7sXHtSH7UPpVgWhfQ9UBfCRcZmjOqjrdViKtVX3o6E3IIsy5xwUiX/0uRr65tepfG2jgXE4hpZpXDk1CSb89YMkwPX8Gif1Ezia86y8FFpcjmpHiJIIQRJwPs8iqXWRlEk26n78MLbghmtpjI/Dj8iQLRGlKYumaTRLBczanXpxEXwEKZSKGFrAc+Tou30IYPwUWZQx8ke4nl9vVaAQt8VPfFzNrrjhH/BgzS+KIupaHTWtBjd2+ecmFN14qcsCME+cfXu/1MEEym68i5JuP/axb+8zP5IKy3oiOCdZwseJxWMhbCxCVpxfOv+bTNkeg9e8nr8+XouUF4ZpOF3pNrkLGnoDx7VjTMMp/n347ytVI5qk8QXuenaNG/eG81KyPMOX8Rf+ICzKA1fJiIm8u4hVfw4sB6EVd9GLKo9vCZKRDv0hhv4QkijBVExokoYsz2DIBnp2bynlOUoiLr+mhGVFUribqiRIlfbj28CNXPixj7eNtzAUA27klqz7AWDgDdAyWoyXsiYsb1dQ8dEyWqU/p7Ef5b7Q+UjyhI8KaART5J3QWIACArM820yUljXUtTr27L2NypSV6b1kr55WqGKKpNvCceTIuUrouHaMul5Hy2hV8nOKBcr17Bo9uwcBAh+PjIMxX/RpPHE9v4YbuahpNdzMbzCLZjxtGQDOJmdADl64ESm8ptdQ0x+cnulaUHFUSXzdoPyh6+yGLj6NP7H7uJA0XNNqaBiN1aTbTaTmNenIT8Vj/KFe8efCa5HywlAkwT4WJE/+Y/gHb5dXoa7XcVJjpM9P408lUzF6yBYLpqrslioZcVGFQyRW6sSQFHLxeGW1+lZcVHksjpEW7bSfE2mWYhbO4AkejmpHJQfRNEvxdfqVcRg24NA55C19WuTIB8JQjLWJwnfuHTpmh48IrufXzH1TyEs75r7Xx1HtCLIkbxXItglEphz7Y+Z7UXCA5Ym8C4VXx+ygbbT5tVIllaV1m4zwS4vVpvHRIlGabOdX7tQ3KFPWpfOuI93mYCnj+/Y+FEnBSf0EOZilO6FYoFzNrjANpyVHXICNbw+cA17MNfQGbt1bBEkAN3bR0BvcDPDAPuCKKuqKSYKEX9u/QhZlnE3O+PlfdOMNk7DSM4SUPwDQMltMJpxEvFCsSqUuJg2vdbLdUIRsIjU/Fa9us399vBYpLwgUUPdUJFmCW/d25d+Lgoi6Xsdp/RRpluLz+DPG/rj8QwJKibubsCgj3pbEusr6nCCJEgxxeY4PoGSnXSxgntMjxZANnDZOeSGR5zlu3VsM/SGOa8cYh+O1ZlKiIKKm1TALZzifnC9FDkiihLf1t5VjJQoqpOJoEkwwDac4dA6hyzouZ5ecYDryR+hZPbT0Fm7cm6XX2hWCIECVWZFy592VPk9RQaYrOnpWj7u5kqswFQ5ts83TiwmmYuJN483WrsJ8XLBiJ77JDn7d33PlzxpSKFn7y6LMOx1DbwhHc3iBMvSHuJpfoaE1+O86qgNJkBCmIWbhjI9vTMWEIRtwYzZK3bP22LgwTXhHpabVeJFC1yLOYqayu7/fSEatyzp+7/6+sdOhKzo/fuDBS4m+55v4Lo8pQuj8r0pHfgqKBdIr/rp4LVJeECbB5Ju4hhZBVvhNvYlxMOakzCo8JyFtHYl1MTuGRkhFGbEqqUvHw7NeKubSJSLv/SipOEba5MgrQEDDYCOz4iL3dfYVY3/Mu0GbCjld1mGpFv598O9LBQoAXiSe4rQ0VsnzHLfzWzgq814J4gCXs0uu3KjrdViqhZv5De7cO95N6ZpdDPzBk0eGxClZXJhKfIcshp/4XM1yNjnjo6+O2eEW/kXnVypgFq9ZlaswXa8iN2XR/p+M2YDqtNwiD2aTHfw6UugsmsGPfRw6hzyIs2t1ubQ3iANuCU8wFAOmamIWzjAJJ7xIoRGaG7sY+2PeaRt4Awz9IVpGC3W9zl2IycBxkZNDMupih6ryM9wf0ySYIM7i0neqyD1ZpZyiTpQma7AUq9TBpL9fVYQQ3yVIgldlzysehdci5YUgz/NnGfWsgyqpeNd8B1u1cTm9xLW7mggoQICjOqhptWcj8q7CJpts4igUA894F+bekXYxBbVE5K3oCFc58gYp29WTkd2+vc+LkUkwwcX0otSC38YMrmW0mA9LtDqFOs1TfBl/QZqlvGsy8AeQRRl79h7cyMWn0SeEacjGaffFmizKOKodoaE3uFy5Z/Vw6Bzi6/TrkwpeIklvGs1QYUkGdhRcJwkSojTCzfyB4/S28RaqofLPuigHX5e8CwAH9gHaRruU35LkCd+pVxVmRR7MugV8G1LozfwGOXIcOUc4cA5KP0f3BRVURA5vGS3MwhnGAStG6D6taTV+jmbhDA2tgaE3xDycI4gDFlQpafAT/8GSflURUiAGV4GOaRyM0ff6S540p/VTWKq10UOFJNmLgYBkMqfLOi9GqINJ491tXIt3RfHYXvHXxWuR8kIwi2bfhFhGUCUVPzV/4rvvdQUKwBYpURS/q2lbFcj3hQqYYjeiSOSVRXkp52MdkZf+vgpplpa6NrNwhr7X5ztHygu58+7Wnh9JkOCoDqbhdGPBkOUZLqbMwM9UTMQpG/O4sYsv4y/83igGCxIs1eImcCN/hH1nn3FmZl/Xvuc6aLLGC491kAWZhwguyo8X3VHpfM/C8r2+qRCtaTUIgsCSpVGdLJ3lGRsh3XfOSIVULBrWZdJsUqYESYAcrLsFAEfOUYlbFaZhadGM0ognV9MoZxpOebdMV3TYmo1JMME4GHNDQOJ59ZQeWkYLX2dfS4VSFejvHZWNnxb9ixbHXcXvVJ6zVOpFe35+bYh0e19MFUezxa6RJmv4rfNbyeU5zmLeaVx0230OEDH9FX9tvBYpLwTP6Y2yCE3S8K75DpZqYR7NcTVb7fVAoAXluefIz4kSkTdL2G72/jm7mAekyip06SEuYB2Rd3GsRKF0WZ4hiAMEaYAgZm611EWoUh9Ru/9scrbV58nyDDfzGyiigl/av0CXdXwcfVwaY1SNmGjEQgtZz+5xY7rHQJVUJGmycWxU1YkgnocXPbijUljcogMtsL4Q1WQN/9L9F3iRh0/jTyU+E4VSWqrFeVaLoGPSZR2njdMl4vU6vkvJibWwwN/ObyFAwKFzCEEQeKhf0Zk1TmNWMNr7qGk1DP0hRv6oNNJr6k1epBw6h2gYDdzMbzDwB+haXdS0Gq7n12slvMVjNFUTplou4orf83VGeKvs9jWJxRQESYCzyRkr1Auj2abexL6zDy/2EKcx3xQsjvM2deQeg6rv7iv+engtUl4Akiz5ZiOVYoECALfu7VZjANqh/FkTRqvygGbYjshL/yiSUupaiIL4sJu/5/HSzjFIApapUwhfbOpNuJG7s3cJLdTE4VjEugwgKi5FQcRp7RT/SP7xKO8UTdIQZREyrC+cqzJhSFFTXBSL3I9dunOKqDAPFhrJLXyWntWDpVoYeAMMvEEpt4r4TbIgMxPCBTUScZIApnTTJI0Tr8lvhKS9i/Lkm/kNBIEVKgBgqzbcyH0oUjI27pkGUzT0Bkb+iHVLk5Av4DWtxkm505D93J17x+8lS2UBnxvVMyI7xn8M/sE6igtjNEMxGJG84ntPCz19ljB94G0lWfKg/Cnk7hRHs3WNFYZjf8yVZ4vhf47mfBuPlFf58d8Cr0XKC8A0nK51K30sdFnHu8Y7vrvyYx/TYLrV7yqSwl1W/4rYlsiryzoMmamLNFmDIRulMRHnvsga6nodHbODoT9E3+tzPs+u55BM5QAm6x34gwdFx/3/toEqM77Bh9GHnYpNUk1sY2POPUiK6cf3hV/xz4oyYVEQH4rIDdjogVIYx8yiWUlRJgkS3jTeoGk0cTY5Q5qlLNCwoCgrFgw1rVZ6bVL05MjRMTtLERDUAREFEW8ab3A5veRdOOJmjMMxTmonfGQyCSfoySy4U5EU1DVGkB0FI7xvvocu6/Bij3urNI3m5lyie+WPl3jlUEII0BUd/9z959WdkvvPr0oqenav9HdplvJ7d2VwYEH5s9gRK4b/fYtR9isf5e+B1yLlBWDoD599XlssUNzIhamYPOV4G5AD5fdygH1JKBJ559Ec84gVMORtQiMGUzF5ci9BkRTs2Xtom23Iogxv7nEey7bI8gx37h1kUYapmGgbbS4pz/IMYRpubQ7naA7e1N8wsuqWxRK18skDZx22Tj++LyaaepMrREjBQ0GPVc7DdG43enRU/H2OnP/9NJguxUAoooLfOr8BAC5nl5xroUoq/28y6SsSZal7ViwIZFHGSf2E/39SIk2CCY6cIzT1Jm7cG05uJjT0Bgb+APNwjjAJecr1yB/hwDlgfJyCMdwi1uXm5Mh5+N4mI7yBN4AXeyU+F3Vi1p7/NR40FP63TbTCY0AF0iv+2ngtUn4wgjjAPJxv/sEdYComdygdeAPczG/we/f3nV5DlmRkGTPVegUDqXnIRh9gXQNbtbnFOS2q1Al513iHeTTHOBhjFIy2NlobB2MokoLT+il6Vg9Df8iLRjdyK/kXq9A0mkiyBBfTi62KJeIpbBoTrUs/XlxUiaB6594hyZKSkyqNHIqKkTiNEaQBN3Lb5NFRdazrgvHyPOd8jnk0L0VGUCetptXwU+snzMIZpuG0NAqs4l0U+RH79j5aRot/pobRwCgYIUojuJHLx6+OxlQ8QRIwmbJWx5VwxYmqdJ1XqpO2zc1ZQQymhX4ezbnRIPG5JEHC2+Zb1LTaWj7LNqTb5x4bFwukV/y18Vqk/GDceXfPNlIRIKBpNHFcO4YiKZgEE5xPzgGwh7gu6xAFceP7CWAP6b9jF2VXpFmKSTDBJJhAEiXUNWaf7mgOn88T8Xbf3scknGDoD1cuOkUM/SF6Zg+6oqNltHg3pe/3uU/KtuhaXaRZisvZ5cbrSvyRTTwCWuSTrEywJYIsX/QLHY9xMOYjmSIvSJNYxAKNY2zVRltu8/HJY4zCyKNjMfiQH2chtK/494v+I37s43p+zT8LKcoOnUN0rS6G/hBplsJWbW46aKkWLJSvz3/S+09KIYJ0DtpGG3feHcbBGD2rV1L9UJHy5NycFcRgWuiLRR6N4gQIazshdP5XjZIo/M9P/Gd/lhQL5Ff8tfFapPxA9L1+ZRbIY9EyW3hTf8NyOCKXzeHvC5LL6SV+bv/MH4DrkCMvzc7XgdrhAL5rQOBLRJqlXMWhyRraRhsNvcFHM4qkoGN20DE7cCMXI3+EYTBEklaP1UjmfFI/4bkx5FHxafSpRIjeBvvOPncjXnedNFnjY6V1IAloVfpxceGiHfXijnuRF0TFCxUCsijjl9YvnHOx9P4bjMKqgg8X/x5YrWCj7k8x84cWcJLuAmxUMgtneNtk3cswCfFx9PHBmFDW0DE7SPO0ZD5H2Hf2se/s8y7boXOImlrjqcyiIPKMpEUV2cYiZBOfRVpfhCiSsjJ9elMRUuQhPbtHivDqkfJ3wWuR8oMQpzEmwYSRCJ+4uMuijJ7Vw569x7kAxWBAgPmwzKM5Dp1DRGkEP152Py1i5I9gyMaSuyelBGuyBkmQKiWA3Kvi3hwtz3NkyHZSdfyZkSNHkAT4OvuK6/k1anoNTb2Jul7nyhxSbuw7+5iGU84JWJT8DrwB2kabkygpNyZMQ3wYfcDbxtslwuc6HNWOEGfxWuNAGtdsJM2uSD9WJXUp/ViTtJWL3SKK0vJ1wXibjMKKi+S6RfQxfItFO/jiollUewGApVisSMlS/Pvg3yEIAt423paM68Ik5J03UzFhKmUpMQVI0jgsSpmUuvgZF914S8e4YhyjSmops6cIXoRE/touzmNN5p4COrZX/PXxWqT8ICiSgvet90izFNNwilEwYqZfO8xuZVFGy2iha3b5bj3JEnyZfFmyYM/yDFezK7xrvsMvrV84iW8doS1MQkiCBEu14KgOfwgGScA5EsWHE5ly6YoOXdJR1+qQjfItRgZh5DVCO8Nv5RHzo5HmKUb+CGN/DFVS0TJaaOgNrriia9jUm3BjF9NwiqE35AtrmrNuyhv1DQ7sA8zCGb9mcRrj4/AjTuonS/k4qyAIAk7qJ0iyZCUxVpd0hGm4WX58v0jlyGEqJnfEVUQF42TMf+4p8mNJlODGbuWxFJ1YHzPqqOLT8L/fkEnDC697vkuxqFlctDVZQ57nXA48CSYY++NSkTIJJriaX0GVVPza/hWTcIIkTZg0+v48G0p1hhXAui8ds1Np5LY4jiOUipA1RdyqgrXoCVMFXgR+i/TjiiiMV/w18Vqk/GBIooSm0UTTaCJMQrixy701giRAmqXsAZ3fq0tEEZZicclk8csaJiHOJmeYhbPK95qGU3wcfcS+vY8jh9mpfxp9QpZnJbdWktrKoox9hyXAUhoxwBZekieGSQg3cuHGLpvl5yw5uOhJUpXNYykWGlqj1IkhbkGYhPATnwfO/RXGSDnYqONqfoVb9xa2ZvOChXbQtmrDVm3sWXuYhBPmrRHOMApG6MU9GIqB0/opPo4+ljJ0ziZncGO3ZLu+DrIo46R2gn8M/7FUpO4kPybFzv39S6MocomVRAlBEvDuEe32F3f8q1AqQtaMazbKY3dMPwbKJmfrMn+IW0TJ41XHQ8TYNE+5gdsoYOod6gbUtBouZ5fwYx+zcAYRIq7mVzBVExo0/Pvg30vfU13WoYgK6nodgiCsLWDSLMWb+ptSnMBiF2btOGwT3+URnain4tUj5e+D1yLlB+FyygiMjubAVu1SWB65UtKsmAK9SFGwaOYVpRHjN/hDZHnGQ+kIkihxqSJJi+fRHJqk4dfWr4DARjRJmiDOYt6qPqmfYOSPSrksx7XjyhHPYiJxMSCuGOjnx/5SNg8RERVJgS4x0y0inpZevzBGKppL5ci5Cql4bAKLcuYLI+XeSIIEURAhidKDJfs9r4a8YaI0WpLEPlexlOaMbDsNptBkDU2jibr2QISVRAkto8Vzf0bBCPNoDkMxUNfrqOt1jPxR6dzcuXdwIxcn9RNmYLahWNEVHce1Y3wefy53w3aQH1MRMPJHfFGnEUxNr6Gml8dQNa2GX9q/8Lwkul9o10/qKTrPRWLruvdfV2QAqzslxU7IIjYFD5bs9O+/m3TvLR4PcXTm0Rw9qwdZlLmBW9Noste7v+fHwZh7q9D5TLKE349FV2UKmgziAB9GH5ZMCTVJg6makESpMmWbChNTNpfceKM0WtsJKfFdVpxfWZIrz8dz4LWT8vfBa5Hyg5Ajx/X8GrfuLRRRQU2vwVFZwUJf/qJRWBWyPIMbuVxZQN4cpfcppAHHaczcTGMf43TM04HTLF1ahGtaDXEa42xyxlvFsiizh5f04GjJLeYlZe2xJlmCMAn5AkWunmEa8mIgiIMSV6ZobS8JEk9HbipNSIJUcjjlioSKAooexjRWouyd+9KDSXsLJE/iBVARQ39ePC6SItMCEmdxqeuzTUFDo7Or2RVLPNYcNI1myTq9aoe8qsPhxR7+GPwBVVLRNtvoWb21tuFNgyVhF/kpVKRsWliKRcDX6Vdu0tY22zhwDnA+OS+FBhqKAVEQ1xJ9qWhJMlYsk/w4Q8bzZYjbVEznXadcWTXqkAW51AlZxGIRsgg+Crl32i3e90WlTFEBQ94nlHg8Dsa8SAHY9SClGCUjU7xA1TFyTk4Wcafc4ufvWl2Yqok79w5Df7iULq7LOtsYVLjxFu/fulbnkvQwDbkaal0nqhg8+dyGkK/y478XXouUHwRTMfliF6Yh7tw79N0+l2NaqgVDMfhopGqxEQWRk+niLMYsnPFioEiue0wnYFFGCizb9xe7IJIglcZFi/k4sihDVqtvtyRLECUPoWTFDgwt/nEWV44mKouS+87Kc46IeMF033khV1VFVOBoDi+aeFFDhRNyPsYrdn8WkebMwXQWzrjDbZIllR2RA+cAjupgGAwRxAFfBFRJZRyD2MfX6VfMozneNd+ttdE/qh3BT3xeHNLivckjhRYK6kQQf4YKHMqiEiBw1cvH4Uce+leMHlBEhXX5JIV9Lxau6XHtmBG+kwhRdp9cncZchZRmKT//dH7p+vix/6j0Y+rSbDvqoP+/qGAiQ7N5OEeUlROPp+F0ySZflh66LB2DubXSd2DVZ6ga1+TIS0ZsRVNCoOzGezG9YN410nIqNQDWFUO5KxalES8ce1aPP2voO0vnf1WB9RQUR3Wv+OvjtUj5Qah68NGuvmgWRgS9ptFkybRpUipA6AH1nOMIAHwXtI6XUAr4Q7K0o63Kx1Elle/k6EFIBUxVwi1xYYr/AKyLNI/mCNPwu+QLFW3c0zzl3aAqFDk4kijBVEw09SYvFubRfOU4Jc1TXM2vGLk4CWAoBrpmt7TjJvVHz+7BizzMohknQR/ah5hGUy6LHfpDtI32yo6KKql4W3+LD6MPpRZ/22zDSZ0SCZPuryzPHhahBfnxIp+FiLQA+E68KjCx2DGjJOSj2hFfKEVBRJKz+9FSLOjmw87/n3v/XBo1RgnLHKLMHzrvJZl0gT/yFNItfZZVBYMgCFBllcukJyFzoCWTs2k4RVfuAmCdSsrvGfkjbim/6hh16Z6zs2Ictm4cU3TjnQST0jUhFd9vnd8gCmKpK8Y3HrLKz2uVnT51r1YVWE/Ba5Hy98JrkfKDUNfqsDV7JcmVkOUZ2+nO1kuGnxvc6+IJRc/afBzigtwvYqUuzMIYyRBXkwKjNMLYH2PgD3ay/f+WKNrqU2cLeJjjL34WOhfUESnyTWbhDJIglYqUIij5ds/egxuxbs1p/RS2auNieoGzMSNSFxf8qtd403iDj8OPfHHuWt3SzyxyjtIshSAIvHtCi9Ki/JgW9FXcD2A5DJIK8BPhBEEcYOAPcOAcwFIsXM+vOdmUOlNplq4cNda0Gn7v/M47ccSVorFTlEVLsQVV6cdFLEp7i6Onxe+MKrHFnAoFnnisN3Dr3mIUjErnmrJ83MiFH/vcd6UKxdycRZQ4ORvGMYvjMDoXiqiw0XAhoZ0KSkdz8HPrZ+7WW7TTL3ZhnvoMqYIkSK8eKX8jvBYpPwiSKOFt4y3OJmcbzdW+N8hIK4h3T8/dFothZEXJ9C5jJApG61pdLuUeB+MXmd6cIy91gwiWauFN/Q28hGW2TMJJafe57oGc5Rlm4Qw1rVbie7SMFkzZxPn0HCN/BC/2cFw7XmmnX9NqOKmf8M7I9fyaK7GIiFtVCNS0Gv6l9y98ZEdy2317nyfpUsdll8WKiN5e7OHWvYWf+DipnfAMnZv5DeemXM4uH5J374+XHHnTPOV8qSr0rB7qWp13YIrSXYAVMYugAoAW+GJRQwZsBBpJ0TVP0oQnHve9PrzIgxd5XJJetMmnJOxVRchaH5f7cdw6N9514xjugbPQCaGCkjKB/NjnTsjFjti+xQzqvkVmz6uy5++F1yLlB4BGJKqk4l3jHc4mZ2vNtb43aI7+LfwNtsEuYyRDNvj4w9Ec1PU6wiTE0B9i6A+ZmdwLly/HWYxb7xamYuLIOeI26W7kskV2DUnQj318Hn+GIipom8zhlhZkXdHxvvUe17Nr3Lg3+Dj6iI7ZwaFzWGmE1TbbyFxGCNZlHV/GXwA8LMqmYsKQWRq0qZhcms7VY/ecI4oBKEKTNbxrvHsYVS6MkRadVIs78SzPMA/nCJLgwTNENnhHZ7HYLRJ0Z+EMF9OLUrdOlVXUtToUiXFhVG11EXhaP2XHnDyQU/M856RbImuvIpHqks4NDQF2b4+DMd413kGTNPiJj0k44UWKKIg8jHBTEaJK6kpn4GL+0ia33Y18lzUeKsUipNgRW6e8eipelT1/L7wWKd8ZY3+Mq/kVn/+f1E5wWj9da671vVEMBnuJWBwjTcIJf2i3jBbqeh0HzgH27D1MApaVMwtnz64yeC6ESYi75A7A/Q5XVuGoDizVYt4Yax7KbuTyHf3F9AJX8yvUtTo6ZofLuA9rh7BUCxfTC9y6t0xeXjvhC2MRNHpoGS0WingfvJdkCZeOi4KI0/op2mYbZ5Mz1s2yenyh9mIP83DOlCOyDkNhnjtVXZwi56jYzSh6oEiChKPaEep6nY+0GkaDS9olQeLXVhTEUsfI0RzkyJn/UCEU0uk4SLMU/3r3r5ysTtJd8nkh75pF0KKuSipO66fc7h4AJ42S0ovGpsVuBRnyNY0m/JmPoT/Evr3PeUN1vY6BP1ifS3TPCVrpcSJrT3Pj3eBBs8ljZp3y6ql47aT8vfBapHxH5HnODJvuRxtJlODj6CN+bf+KQ+eQ75x/NBRRgSiIL7ZIqULRLO3GvYGpmLxgaRpNeJGHUcC8ZFYpNl4C0jyFHzO1jQABuqJzlUcViBPBC7f7/KBxMEZNq6Fn9XiHSZd1XEwv4EYuLueX+Kn501rlz6F9iHk0r3QUpU6HH/u8a7Vn76FttGEqJmRRxp17x8m/X6df4cc+72YQf4FGNFWcI9qVH9WO0LW6iNIIXyZfECURjvNjdMwOLNVC22zj1r2FJEjcfZc8RWzV5mRUAo06giRgnKE0LHn3OKoDWZRhKib+GP7ByetUxFAejyIpaJmt0jGf1k+xb+9z/gt1fBzN4X5BeZ5jFs1Q1+q4cW+Q5Rm82OPdH1L2reuEkPx4lTNwsch4TBHyJA+aQpfnWzxD6Nhe8ffAa5HyHUFqlCKiNMKte4uTOtvZbiLSfg/wPI8XUDA9BqT8mUdzyDMZNY1l5xS7KwN/sFUS8bcG7bqrjoM4LOu8To5rx2joDdb1CEa8oMjyDONgjGk4LRUr71vv2Wuv8JQpQld07Fl7+Dr9WlroaBEq7vKjNML55Bx9t499Zx9NvYmj2hH/XDTWQOH2r1J/FbsZ42CMOIux7+wjzZizLkmlzyfnSLMUe/YeDp1DxFmMps6cb6M0wpfxF0iiBFu1ORm12AFZ12UgszVBFWApFq7mV6XPfugcYt/Zx+XsEl7koW220TSanCRN3jD8PELn4684jVl8AASYqonT+iksxVrqlnWMzvpOiLReQl01jiliUxGyjQfNqiKEd2JXZC49BUW12Cv+HngtUr4zLNWCF3mlAoDGPLayWe3zPaDJ2so28p8NSZaUkok7ZgdNvYm22ebKhOLi/r2xb+3D1mzMwznc2OU7cJrv0659FUhp4WgO9u19DP0h7tw7vrgsFit79h5s1d5YoBC6VheTcFK6L2kRKnItCH7i4/PoMwbaAIfOIe8OdM0u55ZQwbNK/SUKIrpmF0ES4G3jLQQIuJhdlAjmWZ7hcnbJSLrOPt413vFwzc/jz5hHc0iihDAJS2RUYHOXQRRE9P0+GkYDdf2h2wHc+4/cL/Be7GESTribqxd7+DT6BACc8E0GakXlS7GAKRr3FUHjqjxnRnGL7scbi5A1yp5tipB1nZCi4d+qLo8oiIiyaGP+064QIb4WKX8zvBYp3xG0mLiRy/M7aOcFYKvcle8BVVKRpOs9Uv5sIHfXi+kFrufX3Hb+pH6CfXsf42CMvtf/7jJm2u3bqs0WhSTi2Ug58p3m74qksJGL2cbAG+DWvS35ypBZ3GHtED2rt/a1iMtjKRaOnCP8I/oHL6x1WefjwFUdoKKdfJRGqOt11LQahv4Q1/PrtWZxgiCgoTfQETtQJAU38xv03f7Sz2V5hjvvDg29wR1TL2eX3LSMwju7VhdNvck7IsVMoCqIgghbtuHHPh+9uNGDb1GR0FpMPyZHZwCc8E0bkEUvGE3SoCv3Bcy97wgVM3QOAKBhNNAwGlw9RVJqGo/FWQxZlEsFzMb04y2KkHWdEFL+rCpCNnV5ngLynXnF3wcvY1X8m8FSLViqhX1nH7Nw9uBBsOXu9ltDkRRu9/1XRJIluHVv0ff6cDQHbaONttlGx+xwY7RxMK60U39u3Hl3PFGazPPovEuChJ9bPwNgi2+YhNxDhiS6kvhgfkaQRRl79h5aRgt9r4877453itI8xeX0EpZirbSoT7IEV/MruBHr7LTNNrpWF9fzawDLlvBVaBpNOJoDP/bxcfQRTb2JrtVF22yjrtfRd/u49W4rO1iUraQrOkb+iHVMKt5HlVS8a76DruiIkgiqrOLQOWScnnve19Afomt12Xt6fbTMFjcfqyqUREFEXa+zLkkwgaEYaBktXqTQAk/Xi5RwwOqiB6j2gplFD90pyu76tf1rabMyC2e8EDIUA6ZQJjuf1k+5Gy/3gsliaFLZjZfiBICnd0KoKFtl9ripy/MU0LG94u+D1yLlB4IeiARq/RblmYtOn9/jmMjE6a+OLM940J8u6+iYHTSMBt403mA/Yd2VgcdM4r5VwbbuPBNfI89zDL3h0q6YdueyKEOTNE6QNRW2kCmSggPn4KFYce9YlyZPcTm7xM+tnysLY0mQ+EI5j+a4dW85l8dPfL4oO6qDrtXF0BuWxpeSIKFnskKAuiZX8ysM/AH27D10zA7jrRhN3Lq3GHgD/vsCBPSsHkzVhBu5OJ+er8zWedt4C0u1MI/mOBufoWN10LN6eNN4gw+jD4jTmAVaRoyU+rbxthR6uEraq8s65tEck2CCPXsPda2OS/GSy62LdvuiID6L3JaUSsTpIVzPrzGP5g+Se8Xg550I02mWVhYwAHPjpTgBklKTG2+URdwdueTtsi3fZVXw4xpS7VPxquz5++G1SHlBkERpo9MnEe9Iqkm7meJO6SmgneK38Dd4qciRw098nE/Pce1eo6mzkL89e4+ZxAVTDIMhpsH0u5OJSf5bfF/KBVIkBV2zC0dzeIBfFchivqE3cD49hxu5mIUzDPwBt14vQhAEpuwJ50jzFLfuLRp6A0e1I3wcfeSLlB/73Nflxr3BJJggyzO0zTZM1cQ0nJaynqI0wsXkAgNvgH17Hw29gZP6CVpGCzfuDabBFG2zjT17D2ES4sv4S2WnxZANvG285UTzT+NPiNMYX6dfoYoqGkYDp7VTfBp/YonT9z4kNb2GMAl5cGSVtJe6DERankdzNqZVWUIxkW7JX6RoD/8ci/Ktd8sjMICHwqcor9dlHV7scYl4kiWQRBbA+b71nh9PkiXcjVcX9KX3clQHv3d+L0VOhEnIi1wKjVyM29hG2VM89ufEq9Ps3w+vRcoPBjmjVplrAQ9t4FXkSfKZoAKm+LCJUsZvKM6rN+Gle6R8a8RpXBoFtYwW6lodDaMBP/Yx8pmM+VvYfS8iyzMESYCG3oAkSEjAxk+mYsLWbPSsHtIsRZiEjGexYVpoqRZ+af2Cy9kl+l4fV7Mr1LRa5YOfrPavZlfcw4dGSMR3uJpf4Wp+hX2bEVen4RR37h16Vg95nuNmfrPUBcmRM4Lp+BMj8lp7cDQHP6k/YRpOYav2g5InWe4ymYqJdw024pkEE3yZfCkpms6mzLelYTRwmB7i6/Qr+l6ff39u3Vv81v5trckZqWos1YIksO8lJRQvkm6LwYLP8Z2h+++kfoI0S1HX66jrdTiqwzyBggm+jL/AT8rBiWmaIk5ZyCh1ZyfBBOfTcy65puDKltFihdqGlHXy2qFAxyU33jTiBTOB1DfPdT4W8Wrk9vfDa5HygxDEzD2z7/VxPb+GqZgsz0e1K022VkESJZZtg+psG3rAlLJLCqMk8m2gB3Zdr0OA8MPcZl8KiqMgVVKZzFRv4rB2yEYf4QQDb1AiiD43cuRMCisIsDUboRdycmzTaHK+BxUpp43TSvOxIiSReYk4qoOL6QU+jT7hXfNdZaGyb+/zHfuNe4OG3sC+zUYRVBwnWcILjn17Hz+3GYdm6A9LqbtLny3PMQmYaqhltLBv76OmsVHMJJxw47UibNXG28ZbaLKGkT/Cl/GXpc5WnMb4MvmC96336Fk9+ImPgTfA59FnAOApy+tMzvI8h6M6aJtt3pWghOJFvkXx/z9HFAORYCnE8cA5wDSc4tP4E6bhdO17kJstFSlhEiLLMoiSCEMx0NAbcFSHj/iIwD+LZlAl5sKb5ilqWg2arPFk6lU4rh0vhX/GafzAaXtu0ixe5cd/R7wWKd8ZZLZ1697i59bPnDQ5DaeYhlMeJrdv7z/LroGkj1XI87xUvOTI0dSbyPIMsih/F+LoSweZxF3OLnEzv0FNr6Glt9DQG5xQOfSH30zGTNdAFthXtWN00DSaCOIAn0afOPnTT3z8MfgDdf3BbXYdGkYDhmLg4+gjvoy/4F3z3ZK6TBCYJwgZul3OLvGu+Y69X4FLQwVHkiX4pfULJFFCTavhwD5YSY4lkJEZLZxJlqCu1/G2/hZn0zP+u47m4G3jLVRJxdAf4mx8tnb0lqQsM+jIOYIXe/x4SdlTRfoVBRGWYkEQBHStLvvMLiMZN41mKXKgOIZZ9XrbQhIkWCp7j5pWgyzKCJMQhmJg4A2WfGrWYRyMcZgeQpEUlg/WfMtfEwDvxoyC0ZIVQo6cv68GDf9696+s27LgX0NFkKGsDv7M8gw/tX4qhTqGacgN7Xbp7hJe04//nngtUr4xKDukmBqbpAlaZgtRGi0pDNI8Rd/rYxyMYSomyxqRVKiyWmn69BTQ/H1xFy0JEt403uBqdsV3y1X5Kn83pHnKlD/+GLqiP/AqVCZjnoQT9L0+J1U+B+h8U5CdoRiYBBNcTC8q752i22zH7KwMFARYF+CX9i+4md/gfHKO0/rp0tjRUAxm6Db7yjkQTaMJQzHwU/MnXM+vuYdK1+xCEiXcuXeI0ohJfyvIsUWokoo39TdQJRV9r4++18fb+ls0jAZEUcTn8WeYiok39TdQJAV9r4/zSTWZVoCAptHEce2Y+7hosobT+in+GPyBNE9Xkj5NxcShc8jPF3WpgiRAy2ihaTRR1+ol/kmRf7GqM7MK5NpK40QiCvfdPkbBCJIo4bf2b6hpNVwJV1txoURBhC7riLOYd9wAtjEixdo0nK7cfMyjOZp6k6uX4izmcQiyKKOhN0p8E/LPUUSFO/8Wj2VVV29RTl2Z5VTBsSs63b7i74PXIuUb4+v0a8lyG2AP04bWKEWgL6Iqy6eYMdLQGxDuSQjFZODnkjHbqo1f2r/wYyG+S5Il7KFSIO9Se3rXndGfFTlyFuw3+gxDMdCzemgaTXTMDtrGvUlcMOKkxqeAHsqUD2PIBj6MPqz1GSkauNkq465QFs0iZFHGUe0I03CKr9OvOKwdLnVUulYX43DM7PRnl3A0ZhvvaA5s1cYoGGESTNAyWojTGDfzG4QpC3nsWT0cOoecHEvkWuChGDZVkxVekwukeYoPow9413iHmlbD++Z7Pnq4md/gcnZZ+Z2RBDYaIf+XW/cW1/NrvGu840Z3l7PLJdKnIinYs5jiSBIl+LGPWThjYYv37zMNp4jSCI7mcFM1IpXyImWF0qUKdb2OrtlFTashzmL22WcXJQdkURC5Vb6lWitzvajT0dSbPPmZkGQJrufXGPvjrThUSZo8BBPGAVcfNnXW4REFEdNwio+jj0ujp3HIxkx079zMbzDyR8xJuNCFISk1hVEugryCoizizxx61lCi9Sv+XngtUr4hwiSsXEx0RYelWjifnu/0emmWwss8xhPwx4womaNkEkUPAjKGouJl3dhnE8iTY1Vrd7GAWSTvUgfmr1bEEAn0y/gLbuY36FgdNvcvOMCOgzHPsNkVAgT+0I/TGIZiIM3TrQmJWZ5hGk4xj+ZsnKA34agONz4roqbVYMgGRv5oSWEmiRIOnUN8GH5gScOxD1u10ff6qGk1bowHAH2vzwuAKI1wMb1X8zgP5Nob9wZe5OGkfoKaVoMXefgyeeCXBEmAT2PGlaFF93p2jav51Uo5Mr1WkiX4Ov2KgTdAjhznk3P80v4FPbsHN3b5dyBKI7SMFg7sA+iKjjRLcTVjuU+iIKJlspHerXuLJEswCSboWl2+gFOsAC9Ssh2KFI0t5l8mX/iYrOrajYMxHwMtFimKpDBC9/39xjs8ScjdhVVJxTSYbs0vI8NDAJAlGT+3fuZy7Ov5NYspWJF7laRsU1W0UaBQR0mQ4GgOmkaz9AxKM1Z4F4tn8sfRsXyPvuLvidci5RvCjZcDAzWJJR/PotmTOAw5mDEUgCWTqCLIS0MURF7EFHc2iqTw7sxjsYn3UlQfUb7Jj/KB+RbgEubJOa5mV5wETXLcttHG5ewSt+7tTq9L7Xs6X12z+6i4gizPMAtnmIUzzn9om2009EZJtqxIylKBQqD8H11+yKExFRMfRh9wYB+gaTQBAG2zjTRjI0u694tW+Xv2Hn5p/cKlvWES4vPkc+m7IIClDxN/BKiWngoQUNNrOKmdQJM1eJGHs+kZN16j976eX+OkfoJD55B3H/esPW5nPwkmLIfnvuOZgRV3db2OgTeALMqlc07dQ13S+Xhs23uXRkTkwbMOI3+EA+eAc0ryPIet2WgZLTiqw79zaZZiFDyMc9IsxXHtGD27h5bRwtfZ162ODWDjaRqTjfwRPo8/b+XCTKRdKlLiLIapmGgbbdS0Gi+MizEV82gOSZBQ1+vYt/dfuySvqMRrkfINsZjD0zE72LP2MI/nuJpdfZeuAnUwsjzjVt1Fp0tBEHBgH+DAOcDVjLmMFi26FVHhxcxjnB65zBHVRdD39oH51iiSoAHme7FnsbycO/dup2tO3hc38xskWQJVZv4dT7lv0pxZxc/CGXRZR8/uoak3V0rgiziqHZX+v6VaJZ7CNJzCUR0c14/RNtt8902dtGk4hRu5PNV4MTQQYIt41+riqHYEAQIuZ5doG220zBbiLOYkUlEQsWftYd/ZhyiIGPpDXEwvKgt/6vgU+TkNo4EwYanZI39UWoRzMCLw28ZbvGu+45EFJeVKIT8H2M4ThEinmqShnyzb/C8iyiIuKT6tn8KQDb7Y5zk7n0SCTdKkdF8M/SF6NhvzXc+vt/b3SfMUk2CCns3k7Yuj6nUoFjj79j5XUq071gQJL95P6idbv9cr/j54LVK+EfI8LxUpuqzjwDnA2eQM02D6YsYeeZ7zRYYC06qSaoskWyLzUgeFCpnH8GF29YGhIqY4p37JfBgyGduktqkCndMgfRgVSYK05E3xGFD352x8hhv5Bl2ri5bR2jk/at9mRYIbufg0+sSJtnW9jndNNt65nl/zYEFLtdAyWsjzHBfTi9IYQ4CAnt3DkXPERjVTlqo8C2f4qfkTelYPQRJgGk5xXDtG02gizVL2c15/5W4/z3OM/FGpSImSCP8Y/qNUXEiCBFuzOQeD1CQX0wuMgzEviuh9dvVIMRWWegysL2oECJAlRlSl7gJ1qryIfUdH/oh3dKrgJz7cyN3IaakCFTh1vb5VgSOLLGm8oTf4/WOpFvzY5xlQ644VAEYB6xoBwIfhB+6iTF1fRVSgK/qrJf7fEK9FyjeCG7slR8um3sQsnJWSXF8CiryHqgctf7Dk4Ez/4u8KggABAifcLZLkZFHmBc1jsIsPTJzFvANT5QPzo4oY6iLsChp3BDErUgQwkqQoiM/mfEs8hPPJOUb+CL+0f9lpIaCfvXFZt2cWzuBGLhp6A3vWHmpaDY7qYBSMMPSGOG0wBdHl9LI07hAEAfvWPg6cA+TIcTY5w9AbgsIKz6fneNt4i+PaMeI0hq7oCOIA59PztedWlVQcOAdoG+3yn8sqzwgyZGZwRv4g82iOm/kNdEWHIRsY+kNkeYahP8SevYeaWsOBc4CmzgqHbT1SqKhJs7TS7bbI3SjKhgkfhh8wC2dbXfssz3Dn3vFu1y733zYFjiiIMBWTq554nlMaQ4IEN3LxYfih8nNWIUnZvUNuu6V74z4S4H3rPWzVxtnkjH8X6NnylGfMK142XouUbwQv8koqhrpe5ymsLwlUXKxKRF0HHpoG1iaOs7hkwlXFh6FRUrGAUSV1q3FDFbb1gUnShP/3otzxpfJhyNirSHwk0vVjip5NmEdzXM4usWft7fzALxY2tKBPggk6ZodzI4ivMPAGuHFveNEoCiIO7APsO/tIsxRfJl8w8kel158GU855kEQJk2CCs8nZ2iRjMonTZI2FSs5vUdceFDBHzhEkkXF0vIiZ1hV3/Y7m4Nf2rzAVE0ESwFItJFkCXdFxqBzy99rWI6Vo/Ebfm8UiicY5RdlwXa+jZbSgSRrG+XibywGAFRt5njPVzWx73yMyMlwk7a5SEtHPEyfm59bPMBWTj8Y2geTNVJQ1tAYvUIGH5ww52RZVc0vPmPvniyZpUGX2bNlkcPiKl43XIuUbYRo9LCKmakIURMzD1Q6cPwo0xvkWsepVfBgU1hTqwBRD8qgb81x8mCofGH58BVIvFTJUvIRJyF0zfwQfRhAEWIpV2qHTQ3vP2oMbLZOynwM38xuM/TH3ONnWl+LAZs6oRU5ImqdMdhxO8EvrFx7Ep8s6U8kkTOZ6VDtCz+ohyRJ8GX8p5f0ArBAlGTOBMo2qsOh5QknKQRLAj328b70HwAzi+l4fX2dfl4zNANbBCuIAJ/UTXlAD4CnL5Fu0jUdK0S01SiNGUta7aOgNvtjTiHgcjEtKmizP0DJaaBgN3Hl3a99LEiSYqskLCfoO1LQahv5w7TEWMQpG2HeYCzCRpetavaQkIsfaUcBGT/QdmQQTGI6BttFeyWkhAnfLaPHAxsvZJd5KLARSldRScU7BjovE8UrOHR7G7KZi4p+6/8SPd+gPoYgKH58t5i+94uXhtUj5BkiztKQwaOos9+N7h9NtA1mUIYkSvNj77uOQHDk7J/ejpEWZ7io+TNGy+yn+MJtIvWnG8lCiLOIGVOTbQM6Z38rkTgTj6hRfmx7ONZ2NG3ZxIt0FYRriYnqBG/cGLb2FttleKT8naLKGA/sA55Pz0jEREVaVVXiRhyRPUNNq+Kn5Ez6PP6Nn9dA229zOfnEcaigG3tTfwFItRGmEy9kl9i2WoEwJzQRZlLFnsVBI8jy5ml9hHIz5uSMCJy3gZEhGIEUVmawVOxtjf4xxOIYAZsqoSio0aFup9IpuqYZi4J+6/8QXRj/2uVFeFXdjFs4QxAEsxeLhgouvrUlapTFcjpyHS4780db3Cz3DHI2FEFKnk0zchv5wpWkhH4tpNUiCxJ97oiDy47RUC3EaYxgMeZAlwCIRelYPDaOBm/kNf81SsOMO93zRRp+I3KIgwtEczCMmYKDny6Kzrq3aj+7wvuL58FqkfAOQ+gB4IJV9GH74Ju9FAWj0vqX/zpf/fBHUCo2z+MWNPLbiw3xDfxhJlJjCZoVnQ9HkjiuT7r1hnmpyR+nDoiDyboobu6gljDdB4YI37nKI366ge5UIuXS8cRrjxr1B3+ujYTTQNbsls7BFdMwOb/kTulYXPauHKI1YGGAW47R2iobRwK/tXyGJEqI0wufx51KxIEBAw2jgpHYCRVIwj+Y4G7PQwTiN8b71HgfOAVvAUxbCeGAfMC+ZLMX17JrzZIrI8gw37g0nxhJXjHbXdb3OrfHznPFhxj7rbJAhmizK6Fm9ktvsNueYfp46AtNwipE/2tgVI0VWT2FjMy/2SuRa6nDEaYxpOMX59BxezMbNiqRwM79NwaFURLTNdqlAEwQBI3+EUTDamB8EsCKXJOa2ZsOLPU5GRs6M325Gy9cGYF2vntVDQ2/gzn3oGj3W2bfYCSSyMl2LMA1Lm6Ti80UWZfze+R2CIODf+/9esmqgDq8qqzsTzV+xO17P8DeALMr4pfUL+l6fL07P2UURBZGnmdbUGn+gZnmGDOwLTItj0UituGBmecbn9gAjrv2ZwPkwW/jDWKqFLMtKu6Tn4MNsa3JXDHjcxeSu7/VLbeiBN8A0nKJjdNA22zisHcLRHO7xsc3Dm0iIlmrBlE0+WpMFGYIg8DFKmIbcfTXOYgy8Acb+GHv2Hvbt/crOFWX90KLb0Bs4qh1xqTEtAhezC5iKycc/F5OLpW7GgX2APXsPgiDgzr3D1+lX/h2ahTPczm+x7+zjpH6COIv5fbzoeVKFecgcgYkH8lPzp9IYw499TMMphv6w0iMkyRJIgsR36S2jBVMxS3wnSlmm75okSKVi+XJ2udEnpYiBP0DX6qKu1eEajJhc02oQIGAaTvFl/KXS8j5JE8wiFuJI5nSla3Zf7DR1lk1kqza/tvNoDl3WIUDA1+nXrU3hyETQ0RwcOUeI05iRnyfnG51v/diHF3m8axQkAXRZ5yTlOI0hCuLWhT/xgIpkZboW6xRWvJC5N+RcxbUrqpA0SYMu66jpNW7294qn47VI+QZIsxTTiFmS25oNWZTxrvkO1/Nr9gDP0p131uvsr58DZJ71GGfUl4hiYUYjhJI/TBUf5hn9YYDtTO6KLr1BEvB/qAuzuEDGaYyr+RX6fh8do4OO1cGv7V/hxR5z+Ixc+LHPFytJZIupJmswZAOarMFSLQgQECQBX1j93Gfkw/vZf0ttQbZkHgAYJmzE5cUezifnOK4fV54XS7XQtbqYRTOc1E8gQMDF7IJfA0VScFo/hSqrSLMUkihhz2beQXEaM7PD+gnqeh1JluByesnHFsVr2/f6zNTsXtodpRGu59cYeIO1xZoAoSR3VyQFdam+U2cDYPdSz2YW/NNwCkVSYComDyEUIDwkA1d0KetavUQOXQe6LlEaQVd0vGu8Yy6ws2sebLnqdXIwoikVKSTVXqUk4uMcjxVoJ/UTbvx3495UvkfxOFVJRdtos43BfVDpH8M/tiblp3mKSTiBqZo4rh1zbhYt+G2zzUdF3I7gvjCkyIJiAUPfvyLnjorjdcdEI+Qoi/jGr3hOOQ+GxtT39U7bbKOm1zDwB7ieXfPihTYD3ETzGSNM/up4LVK+Ac6n5xh4A75rJdLZSe0EgiBgHs0xC2fI8gyGbCDO4tLiBDzwDwRBQENvLNlfB3GAeTznRliiILIdRuELRP8UF+TF8Ygu6+wBq5r4rfMbBt4Ad+7d1rumPysq+TBP9IeZR+x60A5r3bipyIexUC440yzl94Mbu5iHc15A3Xl3TLVUKFaold4yWjy7hn/OPC8l0I6DMa5mV3wcVbUjpXtJlVQYMku6JSmvILDF14u9laqJPXsPrZQRIq9n1+i7zLhMlVRujkZW+Me1Yziagzf1N7jz7krusefTc8yjMtlcgABHc3DoHPLFJsszfBh+WNs9oXBGGiUUu2fTcIrPo89by2UBlGT7N+4NsizjeUZ79h4LB13j/7Np/FK1KaGd/ygYbUyBLmIWMZM1W7VR02qwVXuJb7NqnDMOxmz8o9dXknYVSWHPJ4UVjKNwhFv3Fqd1NtaraTX0vc3mdTQatxT2fSgWoMDD6Gbb4MI4jaFL7DNGWcSefzk7r0mWrFU70XUjM8ltwcnR91YIi89Req4Uc9g0SUNdr8NQDMRpDFmUXwuYAl6LlGdGnudcxZMjR5Il7AHgs2RTUzHR0Nh831TNpd/lPIb7YkMSpdIDsbjbEwQBv7V/q8xiWXxN4MHdNc1TjIMxziZnEAWxVATt2Xtom20uf/Ri70/l+Ppc2NYfhhYTVVYhCzIG/oAXhkVppKEY0GWdK1to9FQFGsdYqoU22vx4iNR5Pb/myqM4jXHr3uLOu4MkPDz4REHk3Zk0S3ci99I9yD+3/yCVJYfadaofGoMN/SGu5sxZWZd1vG28haVa3PgtTEN8GX/B+9Z71PU654kMvSEuZsvusUXPE0EQ4EYu4jRGw2igbbbhTZaLFEEQYComL05EQWRyZPcWbuSyfKDCTn1b0AIXpREshXmRGLKBMA1x695CFRlngQpZuiYESZQqxy8kx6XvI+UGfZ19RZzG+KfuP8FRHXa8W1xOAWxTEiQBNFnjyqYi32ZdN4ZcZG3VhiZp8BOfH6elWmhozHBuFs74NaPXGYdjNAz2WShLaRGLaqTF+4rGYu+a76BKKv4x+AfSjKVZ67L+0Pm871IsPlMJtmrj1/aviNKIS/vreh1BHHBlUtGKgDxtdgmOBMrcmSrQ66cpG1HPohkvoA3FwMfRR0RptETkVSSF31N/NyXSa5HyzAiTcGWFnmYpz1ChBcdRHRiKwQlZAPjCJoqsM0KqgsUwMvqZdaDOCQBIeJiLUycnyzP0vT4G/gCGbGDP3kNDb6Brdbl1eZEYusireOmOr98CRX8YKmKKM+viz5Tk1/fgYyZB5oZhmqyhrtVXjofowUTOsPNozgpWWmDyHEmeVB7LcyDLM7ixi8+jzxjpIxzXjjfmPU3DKcu4kdmIwlRNzMIZPo8/84d4BubPYygGBEFA3+vjfHJe2rGLgoi22ca+vQ9VUpFkCW5mN7hz76BIChzNQdtoo+/2+SIqCiJs1UbX7HIlT5zGuPPveKdQFETMozls1a4sGNaBFm9TMbFv7WMQDHA5u1z67he7mLTwmIqJfWefj18ECCWnW0obXuSZCBC4TT7lCq2CJErcBbau1XnnKM9z3Ll3GPiDrTJ5aPzSsxhpd+gPOZfHiz3ceXcrX2cSTHh6dFFSXKVGomMj9ZUgCDiuHUOXde6KTaNR4kxx/5YFEj0t7rqsY8/e48dDhQDhbeMtf9/iaC5KIpgKO6Y4iyGJUmmztwqUywRgp040dS3znBkr0uec46GLKAgCRJTvI13RcWAfMC+lJPzLEnn/ep/oB2ObLz4APuunHTq1AQEs7epWclhyNmIo+kdsgyzPllrFec4SfT+PPvO2OFXxuqzDEDY7vlKL9aU5vr40ZHnGCb9hGmKCCTRJg6VYWymRJFHiC9W+vc9Jnt/KO6UICpKL0gg/NX9aW6gc2AeIkgin9VPoio5JMGEKn/sOia3aLJNGMfjukdJ7iRtlKiaOakdMGYKy5wkApAkLM9yz97Bn7+F8cg5Hc9AxO7wzEyYhhv4Qd95dqTuT5RlG/ogXKeus9RdRzLiZx/OVBcPiWNGLPR5eaKs2jmvH/DOT021RSVR17ut6vZLTwo3hzNaSC+zYG0OX740Ao+nWmTxEzO1ZPXTMDgzZwDgc4x/Df2w0h6Mcq47ZQdNoYuAPSmqkIlF50T5fkRTs2/v83CiislLyXEWin0UzvukCgK/TrxgH49KIpdjpom7XIo5rx9iz9x6KmHsFX9GGgDZpxG/bNiaBn+P7wmNdeGie50hRvo/0RMehcwg/9rl6VBKkSh7MU6JLfjRei5Rnhp/4j1qMS1++LX+dZKq7FilDf7j2oerFHj6PP/MdIE9Pvudk0JdbERWo8uoWa9HxtZiATBLdl+74+r0gCiIOnIPSLm8WztD3+nzRWTVeUSSFJS2bbbiRW/Lb+JbwYsYped98v1Idpckafm7/DFEQMfJH+DL+gjRPIUBAx+rg0DmELMp8nLFv76NltHDoHOJieoGu2eWeJ0Ec4HJ+iUkwWbpXbt1bNI0mt1QnzkKYhLxLuMrLZBSMsG/vL40ztgHPuNHquJnfbCwQizwT+m7V9TpG/milkmgR42CMw/SQc1riNIYqqWgazZIxXNEFdhyMkWQJ9qw95iJ779u0DkVirSzICOIAuqLjxrtZCk7ddLwds4Ou1cWevcd3+nEaYxSOVhbXScoKnJbRwrvmuwePlB1GzsWig0jiVMAQityzYgemY3agSAqCJFjrWruo4CN3Y0mQ+Fhp0wZNERXm67Pj2sFHUvfdJQBLXduqz9g22+haXbiRy4JLn6hy/NZ4LVKeGd+i1b4OInafT+Z5vnX+R3F3Umo/LnAuqOtSmhHfz1BXLbB/tQTkx4J4QUUIgoBxMMYEzHgsRowPow+822Ar9hIXiXgs+/Y+hv4Qt+7tN1VrzcIZbuY3OKwdrvyZxQJFEiSegpznOW7mN7iaXSHNU3ydfoWlMCt2Ip5meYab+Q1u3JvKQoMW0yzLIEpsxOPHPvpeH0N/uHG3H6cxxsGYj9G+zr5u/fmLGTc0yloESXzrWp3zTLI8wyycQZM1pFnKP/82oO5E22zjwDmALMio6bWNLrAAKxgOnAOu5lk8N0UjO1Mxmdmaz8zWulYXR8oR95VZh6JpG7n+UvTGYuG0CkVVEpcR57upImkRB1YHOi5yz9zYhSzK6FpdJFmCD8MPSPOUK+SKXinUpahSWv5z75+XCphiB4a7WefZQ1xCspsHTLFTtg6Ln7GV38dT+AP03f6SypE+Jz3HdVn/oWOk1yLlGZHlWSl2/nvgMSSq5+harONcAA8zVEMx8HPrZ0zCCdzILQeCFUiFVfi78GFIYlpEcfSnSir8xIcfs0Vx5I84GZd2z0XypyRKfNH91sXKnXeHltFaS96mItWQDZw2TmGrNuI0xsX0ouSCKgoiwjTkqphZOMPX2deSezNBEiQ0jSY6ZqdkKw8AXyZfKn9nEUWDNYApbrZJ/SVkeYZxMObdieLiXexEOKoDWZQxi2b4Ov2KUTDiPItdUoqJZEocs47ZAcB20lSYVNn7E6I0wiycoWE0OKdFAHPCbepN5u+R5RiHY1zPr0tFBBU4q3KAin4rdb3Oyb2kLtNkDX2XRRBs+/whVRI9H3Z9bhUVOruMQakL4kUel48nWVLqslVt0jRZgy7pJSLvKquINEt5scLNFAWBqz23cbIudlJ2QVFuvk7lSJ/xyDnicvsfgdci5RkRxMHWIV7PhcfMGL/HaIVmqF7sMZnm/KY0B1+U+C7GssuS/GQ+DPkmvHRU7VIkQeJEPEmUECZlu/Q0TzGP5phHc75zbegNNI0mHxt9j2IlyRImHa6frPwZS7VwUj/hBEo3cvFl8oUX9JIgoWN2sGezYENSMnmxt1RsSKKEttFG22jzMaMbubjz7jgHoWW0VhYpVU6ttEiYqrlzeOPIH/HFW52ze7cYFpjnOYb+EDfzmyXL+6oQv0UUuxI1rbY0Wr2YXmDgDbZ67uTIueKmqTeR5zkn6pLZ2mL3hRCmISftFnOAJEGCrdn8+OheDuKA2+cDwO+d31HTaricXW48TkEQoIpshPXYDmopK+mxHYo146XKTdrC4r5I5C2GHiqiAkMxYAoP15NGlrQ5KxJ5gyRYGpEXi41tIQoil+5v+j1yLf/R6dKvRcozIki3I80+Jx7TSfmeo5N7oe5Stb+r5f1j+DDTcLo2KfeloKpIoeKTdkvFOfoisjxjnZa5j1v3lqfmEnG0WKzcurdb8Sd2wdAfomt213ZT2iaTUve9Pi6mF0izlKtaDp1D2KqNLM9w695i5I/wvvUeHbODvtdHkASQRRlts42O0eHvQ7wdysUyZEb4bupNJtMutMHJg4OcWotZNFQgUKjiLkUKdSfqeh0/t37mJGCyp6duR5AES7viYohfcfyyrisxj+aYBBNudy8J0tYbI0mQEKcxl9+GSYjr+fXKwqSIPH8g7Tb1JsI0ZMdX8FtJsgRDf4iRP8IsnJUye9zY5eaWq/gwJL8mkjSdw59bP/OuxbYQBHYOAVbYGorBOgdbdCiKMuLHdGhXEXkJJa+U+8wrR3Mw9scQRRGqyLrLVU7WWZ6xDLEs4s8GTdZgZVallHrpvNwXb9t2l4qZUz8Kr0XKM+J7j3qAHzfu2RaCIOzMKan6ku/Ch1ElFaZioq7X8V58j8+Tzz/k2myLqm4YzYmJl7EtWTHNUwz9IcbBGLZq48A54KQ/SZQ4J+FqfoVpMH2WMdk23RSAFRVUoCiSggP7AG2zzXfyl7NLzMM5cuQYeAPs2Xs4cA4QxAHaZhuarCHPc0yCCfpen0ucCSRLJfXLyB/B1my+8NHiQ4vpOBhjFs6QZAl0WWduoSv4GqtQVNxIgoTP488lqwBZlPGm8QbX8+ulLlaxO1HX6xgHYzjqChfYYFKSDZuKyeTVW5B2izwTGg01jSY3kdwGAgTulk3HS4UTyYZHwQhJmizdU1meYeyPuYqqWKRQGnJDb/Au29fpV14gFAscMjnb5llCSieALeK/d36v7FAUHWtpgd8lk+kxKHqlJFnCv/+Xc6ZaI6lxkchL5FbaqOnCw4aAvneLHL+ioRx1YmnEuUoptQjqdP9IvBYpz4ht5uDPjRdfpEB4VAzAOmziw9AX8aR+gppWw/vme5xNznbaIX9PVBlG0U5fFmVmwLch1G0RlJ9iq/aSMsFSLbxvvsfAH+BqdvUsD+OBP9jYTXE0Bw29AQEC9u19aDJLEP46/4qBNygttEN/yLs/MO538v4Yd94d5tG88h4mjkhdr6Nn9bBn7fHjIdLmJGTEzcXFdNU4YxuQ4kYSJV70EMjnpKE3cD2/Lv1enueYhIwYvWft4cA+KGXNUCFVFepHbsS2aleSdklZIokSDp1DTMMpbt1bJBlLoSY10K17u/Z5sDjOKXagSJVUldxceY5qhw+S4nseDAVC3rq3lflTdN1s1YYiKhAhMinuBjSNJjc0pJysdR2KolfKY8YojwV1NihxfVFqXBRiFEfklmrh59bPCJMQs2i2UUoNgI/EqUvdMTtsjLQgpS5+L4oZVT8Kr0XKMyHN0p3ki88FIljugu9ZpJAJ0/d8zyzPECQBPg4/4rRxymWM55PzneLqvxeInFcsOOmBFKYhJ+KlyW6FCjmtAuz+dGMXhmxAkRT+kHJUB9fzawz94ZOuUZqlW3VTTmon3Bxr6A9xNbsq7eY1iSU80yIDsA7l2eQMbuxW7qJp10lOrQD4QlRUu6xL0F0cZ+xynxQVN4umcPR3xYKAuEbEIaLjzfMcs3DG1S/rMnmKizeRdqkr0TSaUEQFX2df4cc+Po0+lV6H8p0s1YIhG0uKxFVpyOR+W9dZ1tHV/GrreybO4oexWPNnJHmCccCKzihZP1Yh3g/dt5suiyQw3tI0nEKVVNy5dxgFo7IZ2oJSp2qB/x7RILShokDKdSiOyKloDZIA55Nz5HnOu6/bKJEMxSh9VxeVSFS8iKL4w71VXouUZ8K2Jm7PjUdxUr7jIq0r+g/jhKR5ii/jL4iSCHv2Ht403kAUxK1yRL4n8jxHlERLXQhREDEJJjwR+Gx8tmTeBVQXnaIg4tA55DvfO/cOV/MrFuhn7aFrddliJGt403gDR3Xwdfb1Sddq6A+5CeAqUFDe+eQck2CCHDkP/aPOySJHR5GUJd7EOgIsBRdez653WkipI7LokLoNRsEIbbMNR3WWTOFG/gjtVpslP0sqmnoTjubwa8OPd36N6/n1TsdL47tD55CPcwbeoNSVWPy+kxEdJam7sbsyDblYOJEq6ffO71v7yhRt72lDFWURPo0+bc2LirJopy5XTa/BUi18HH3Em/obXgAsmqERiq7AuqzjXfMdZFH+Ls8tMlhbV0BXgfgoxfDKokpnlRKpZ/Vw4Bxg5DOnatoAaZL27KG1z4XXIuWZ4CfbzfieGy993KNK6k7Bbc+NLM9wObuEIAjYs/dwXDvmxMaXghzM0n4RkijBiz1cz69xXDvGyB9hHs1hyAb3EuGBfxFzL/YTH2mW8lA4gHUirl22+GVphq/Tr5iEExw5R/zB1DIZZ+F8ev7oc5NkCfpeH0e1o7U/J4syX6CKeUCSKLGOjHsHS7E4KVoW2eJ5695yAiwtWMVcq1k44wvpL+1fYGs2ClSmreBGLs+b2ZT6W8Q8nCOIA9T0smOuKIjcl+jn1s+8MCmSTAHgfev9SsOwKlAcQJIlPHX58/jz1lyaoT/Enr2Hul7HLJot8WBInTPwBsuqpHub/KbRhD9bLlIkQYIqs2JMl3TEWYy+10ecxfhd+Z3zS9J0e/M7WpQbemNtl0sURHTNLmbhDFEa8e/HOhRluETSjpLV7q/PiVKQ4Q6bR86b2SJbqDgeJxIsBUpW8fuKmUjkV/Qj8VqkPBO2tZl+brz0IkURFUzC9e6W3xo5cr6zkEQJp/VTfBx9/GHXrApVhkx0bfteHzWthpPaCVOxKAZfkCngztEc9Gym9piGU549kuc5LmeXJU5DDrY7/kf0j5ITqK7oeN96j+vZNUv2fcR9MvAHJWfRKlCXJzKjpdC/O/cOYRKiZ/dKyq220YahGCUCLKX3TsJJiawqCRK8yIOlWNBlfe11Jr+ZpsGUKvTaDaOxMvW3CpRxs6cwCfTAGyy5wBLJlJuZ3fNiJIE56tqqvfZ4iR/S0BqQRZnb6J/UT7gx3DYgX54ojUqhg1Q4kYHbqk7HyB+hZ/W4rwydI+63otWQZGycs0jqJZv8dUWgIikl8zv6HpBkel16tKM5cDQHn0afOJ9rl2JDlViAX5zFyPDtn5N0v6mSin17H2ESIkiCjV4pXEa8Q7evKMum36vi9xUzkU7qJ+jK3Sd9xqfitUh5JnxvfxTCS/VJAR6+FLsmiT43bNXGvrXP/78mazipn+CPwR/fPOtmE2oaa02v8koB2PW68+7wvvke1/NrfB5/Lo0/JsGEtaxFxiUgFQXAdsyrJJ9pnuJ6fo1JMMFR7Qh1vc4KiNohLNXCxfRiZ1+Vop35OlDXYDH0jzD0h9i39/l5MVUTpmpuJMDS55qGU5iqiZbRWlr0iXNB3QNKZh54A4zDMd413m1V4BQhQMAkmGDP3uOFHy2uXuRhEk54XMHi94+Ot6ewjtKinxD5pJBr6zBgVvK0M6aRz7rFm0ZqxNsptvbDhCU3r1LnLIL8ayzVYoRWSYGt2JBEiXvgrHqdoT9Ex+ygrtdLRSAVYFTk0I6f1EjjYIy22UbLaK0Mg6Quihu5mEdzNA0mld6l2CiOUb5HJ4WKFCquCItKpDAJeQGTZMlDsbGrR8r9PbTtKOtHk2aB1yLl2WCrNm/dfk88pkj5Xj4pOZh6ocqd8nvwYgQIaJktHNeO+a5qHs2hyzps1UZdr++k4vgWx9c1u2gYjcq/LxZQaZYizmKu0FhEjhxplsLL2MinptVgKAauZlcbz7Wf+Pg4+oiO2WFW66KMul6HLuu4mF5w7sg2yJFvVaTQZ/o8/lw5XiJL9p7V4+GXlmoxi/wtfF74OEOr40pgvBQiq1K4H3mknE/OS+PaSTCB4RiVBc4i6FzVtTr39yA+wzYusMXj7dk91PU6btwbbgpHWTCrXqdYFFYt3uQ9kuUZ52QBbKw1Dae8mNomQqCIWTjjJn0Tf4Jb93YrlY8XefAiD7Zqc7IwpSETJ4s6ZKRsouMSBZF/zqowSEu1UNNqyPIM75vv2agNOQ7sA04E3eQlUrSo/9YopibfzG94EUEeUIupzYQ0S/lzv2t1UUtqlVLqxc/Hgwy3HGW9BI8U4LVIeTbUtTr6Sv+BkX9/DxQf7vTnz7lAv/RxzyJJ1VIs1urPyomiz52YLAnME4TULTfzG2Z5nqWwNRu/tH5B1+piHIx/mCutJErccGoRpFAiUEdhm/NCyplD+XAni/db9xbzaI7j2jEczYEma/ip+dPDudvytUgyuymwTBIlvGm8wZfxl8pC5XZ+i6behCIpPBBz395HnMW4c+/WvnaYMmlmTathz96DqZhwNAdpxroWH0YfVo40FgucxZ8pqmgWx0/UYZgEE6a62PI+DpKA/+7bxltmTx+NcePebJ1xQ4s3meQVuxJXsyu4kYsgCXjBkyGDIRslm/xVKBJrHZXlD5FS6dq93rrAIWm8qZp413jHiaPbKJtmIbPJryLtChC4cZ4bu3Ajl5FCRYV7sJCqbJ1XCl3L76HsISUOwEIyozQqcURWZemokgpVZMdJJomEVV4pQRJwAzk3dre6LxdjI34UXouUZwIZBpHWvPRvFCrb/D6F2F/9QNgFL12CvAhZZIFoVeASuHsZHBFFdy1YNImNc+p6HUmW4OuU+XDQ65BrJz2cf0QHjI5Tl6t9RRZ3O2Rste31ngQTnipc1RpfBS/28GH4AYfOIXp2D4IgYN/Zh6VavOOwCbRYr7rORaiSyuXhi12tMGUpxgcOUzd9Hn/Gaf0Ux7Vj1l1Ycd0kUWIurffnas/ewzRg7sNF7soqhGmIeTSHozncIbUYvlfc9dOiSyMJURDxT91/4p4im96L1C8to8XHe1Ea4WJ6sXPGja3arMBUnaWuhBd7lV24ok3+0BsufdcW05Cn4RRn0zNkGfNgoa7UOBhv/Jz0OnWNEbo1WSvZ529SSJIqqWf3lsIgKcfq0/hTKSm7qNypkua2zBYUUeGdCfq97+GRQhb1tEEDFjgiK7J0TMXEb53f4EYu+l6f2+1v45UCsOfOaf0UURqt7TBJgvTaSfkrIMkSREnEvwiLhQldeFMx+W54FDzPokiW87viRxYpOVjgmCIpS10g+oIRbNXmu57FcEF+jhe6Lo7m4E39DTRZ4/4a86gs8cjzHHfeHep6HV2zW3qofU809MZKguli69yLPU4c3GZEleYp+l4fuqxDFMStPx8FzhVVB7Iow9Ec/Nz+mQXkrVFXqJKKrtmtbFOvArmyyqKMO/eu9NoUYKhICtKcjYfet97jtH7KuyLAw2JPkmRVUjGLHozVzqfnW8/hyRTO0Ry0jBYM2UBdr/MQxzzPV/qvCILA5bKO5lQWUqIgwlRMxodRLEZYDYYYeAP81vmNxxlsqs3pWhH/SBAEni49j+YY+0w2vM5vZRJMEKVRSXZNBVnbaLPxQBqh7/XhxV6JnEvuvk2jWTkSLL5OXa+X7imSv+6qJhsGbCxWDIMUIKBn9eDF3tJ3eTFAb7H7IokS6lqdmU4ixZFzBE3WvksnRRZlToDeZvxCzztuNndfxBOKZm+LbrWUZsw9YhaKmGIHhv55KX5Sr0XKEzENpzgbn5X+bPHi5sihSRreNd5x8t9zYVdOyo9ODJ6FM/zr3b+WggXpi6OISsk/QpM1hEkIQzFQ1+rczCnP86VgQZIb7tv7kEQJY3+Ms+nZyhjzeTTHNJzCkA1e0HxPSILEOQxVWHxIxCnrLHXMztYjqjuPjUS2mj9DgKGw7Ju6Vocbu/jH4B+I0gjHtWMWoCepeNt4C0u1SoohImV2zA7aZps/RN3IxcAfIEoi1PQaOmZn5XhSFETOHSoqRuI0xsAf4NA5xL69jy/jL/gy/oJ3zXd403iD88k5LMXi4Xtu5HJpb5RG3Myvrtc3jojos8iSzL9X5HgLMCn3NJyu3fUvmsKN/TG/jlRQ1FQW6jcKRqXuhiiIfOTjqM7K7sSqHCKA3TcfRx+3tj0nszm6dmmWwlZtzoNxI3e1yicYcdKuLDHOV7FwWvRbKdrnd80uDpwDNPTGdgnQogRLsXgAHxGpZ+GME4LPp+c7PVtz5EiyBAN/gIbeQJ7nEASBOTx/B0I9kXSTNNlZgQQs82YW89AW3WqPa8foWl1cTi9Z2jgFHooqH+/+aLlxFV6LlCeCLIU3IUgC+In/vEWKsDsn5UenAi/ubBZNleiBo0oq3JgtONQxoh2CKrPihlq8xXOQ5zmuZlcbTbGynPmFJHmyspD5lqCH7CpUqWruvDv83vkdjuasVOwUsW1xYiomI21qdUzDKT6OP5Z2dx9HH7Fn7WHf2eeGUJZiYRbOkOUZdEVHXavzxTJKI+Zi6w35d2MaTuHFHk7rpyvvWUEQOHGXxh2qpKKlMxJuQ29goA54cOTbxlu8b71n2TbhBOfT8yVr9XEw5iOavtdfeU6oW0QLf7HDNQ2muHFv1i7YRUzCCeI0ZnwVWeVjIklg6pevs68s7G5hs0DKJeK7FLsTRVM0KhiBst/Kvr3PVTtb5bJAgCqryDL2s7SAfZl82YpjskjaJfv/bfxWiPezLiupOArTZZ2TqeM0xoFzgKbexDyco2t1ESYhxv544zFXQRIkZHmGjtGBIiq8a/mtUUxb3un37oubXczm8jzn/Jd5NC8FHuqyjn/p/Qu8yMPZ9IzHB9Ao70fjtUh5Ina5UWh39lxfAFq4d8GPLlLWIUeOIAmWM04eWMilHYIoiJCaEjcti9MY59Pz0u51HX5EjAGhoTXW/n3VsQVJwBOHqUB4LERBhKVa6Jpd1LQaJuEE/xj8gz2gKxbPq/kVvMTDT82f+O8uOlRmecat7he/FxQaKEDAaf107X3btbqQRAln4zM2m88fOg2n9VN8GH7AyB9BFmWc1E4QZ/FS6jFhGk4RJiHbKUpaqfgrLvw1rVYaRwz9IaIkwr6zjxw5ZtFs66JPgIAgCeBoDt7W38JPfNzOb7cyfCx2J1RZhQiR5+ZQUbtKhm3IBizVYi6yG3LEJEHCSf0EsijDjZlNvi7rcGN3axKsILDQwZbBFHRUfG7jt7IqK6koD7dVG2mWYhbNcDW74mOrIAmwb+9zBVvLaOFqtkxwXnvs9xsiKvrIq4c6Kd9Vfqw6eNd8x4QEBRIvxYkUu9/UqQJ29EgRVv8eFS9xFsOLPLhg984uI9tvidci5YnYZdZP/JFnHffsyEnhCcN/ATiaw4mnbuTibHL2ogzaVkESpLU7lDzPVxL37tw7/Nb5DZZqbZ2MXIQoiHA0B12zC0uxMA7H+Lf+v/HFe52T56auXRAHrDu1ZpEbeAPeel5XqLSMFgQIuJheIEkfXo8URx9HH9F3+5AECUe1I7ypv6m0Wk+z9MEhVW/ixr2BLut8caIHcdXCL4kSWmarssBZBHX5elYPjurwIjPJkp1IsHEac1XST42fYCgGP0/ktzL0h5U26qNghH1nH3Wtjkvxcq25W5ZnuJ5f89cRIW4lu+a5Q/dkWypUKcmaQhE3+a0UwxVp5ONoDto6S8Ueh2N8Gn+qfJ0ojfg5+rn1M5I02VqIQJJxCjechTNcza8wD+csy0pzmEfKdxiJU9FA94qpmmhIDU7kJb4jjbXpn2JK87Z2DqTUKZJ0CVx2XRgxi4L4IjxSgNci5cnYpeBYl7XyGBBzfRf8FQoUURDRtbo4dA65x8PF9OKHjG0eg1VJrIR190eQBBgHY3TNLubh9sqnptGEKqlsR66Y/JzR2MGQDXTMDr7OvpbeXxRENPQGulaXF1bEu1i0zDZV9v+TaL1klrghR7Wjtfdv02hCEiSMglGJq6QrOt423uLD6ANu3BvIoow9ew+njVN8GX9ZOn9jf4ye1UPbbLNclwUCLMleF/OBinyNqhTjxfwgWZQxCSf4t8G/sfNxL3tWRGXjrlcSJc4zsRSLn89d/FaK3QlHdTAJJ5AEiacBL16HYtE1CkZrZdereDBBHCDJE9iqjWk43Yr3Q6DE6JpWw7vGO/ixz0ZhG/xWqKAkefWte7u2ICOiMnWkwjTEOBjjy+RL6ZnBOw3fS9lzX2xcz6/hxz5PJ5YEifP1iCeiyzr/vPSdedd4xwsY6r6Q2dtiB4aUOlUk3arxUdHD5UfjtUh5InZZ9Bdlbs+BPxsn5akQBRFHtSP0rB7nlWyKm39JEMAyhNZ1ESRR4rv+ReTIceve4rf2bzAVcynBdhVsxUbP7uHWvcXZ+Gxp0czyDC2zhVk041JaS7XQM3vcbI5ULzfzG/ixD0VScFQ7Khm3HdgHG8Pj6DNEacRVPatQ02sQRZE7jhJM1cTbxlt8Gn/C5ewSisTMz+I0ZtLUHJAlmdur53nOHvjYTfZKZOViijHnr2gNiKLIyb3zcF7iF5BcdpUFvCiIfFxR1x7UL2mWIs1SiIKID8MPW3cHi6TdntXjPJi+30fkrx9LB0kAN3Zhq3ZJdl11fEmWYOANMApGmIdzmKqJX9u/oq7VcTNfH6dA44qm3kRNryFJE+iKjkk42UkqPwkmPECzip9FiyxFE0iChEk4wYfhh5VF0GPGKI8FuXGT+yvvcOdACuY2Oy8ET5FyR5EU/HP3n1nxGk646KBYwCx2YMIk5M+bOI1ZMZQ/dGC4xX6hOHspRm7Aa5HyZGw97hEexj0/Ul2zKgviz4KO2UHP6iFOY5xNzjb6M3xrkJ33NJhudV7JZGsT1ll5+7HPRhh2D59Hn7d63zvvDm2zjUkwqXwIh2n44PCKnHNVBEFgXhvBCLfzW2YKdb/ji9IIX8ZfMI/mOHKOuG/Gqo7GIsbBGBgDbxtv1xq/2apdOR5zNAcntRN8Hn/G2fgMkiCxAvC+w1EkcJLx2NAf4nxyvjXvwo1clgN0z/UwFROmbGIWzXA9v1676y+6yJIFfDE0r67Xl3J9yG/lwDng44dtihS6Dx3V4efsw/ADZtF23CUqQG3V5rLron3+ujgCcpG1VAuGYlTyYahT1NSbUAQF04g5/RqygZ9aP6Gu1ytdZKs+J/mt0MLraE4pm4sKUyrir+fXmIWztYVzcbzxPTopksi6JWESbrXRpfNiiGz8FyQBd5MWBAEixCXpcbEDQ12RmlbDr61fHwqYe5UPwDgpFIhJGUYvAa9FyhOxyw7+uTsp5Ey4C/7MBYosytwm/UcXKJIgoWE00DW7MBUTn8efN/qXiIKIntnbSHbO8xxetHphypHzLB9d1rciAJPTaM/qVZJABTB/j67Z5RkiaZZChMjM8PwBU/LIbNQyCSe4mjG7eS9mi5SmMDl5y2jxa7RNofJl8gWn9dO1HZVVaBpNRGmEr9Ov+DL5gvfie/TsHj9+CiAM4oBxeRRr6++AKIjclh5gbrd9r4+b+c1Wu20/8eFGrDthKiZ0WV8KzfMij8uaiwVPsYNz51YHHRa7ErZqI81ZMSkIAhvvySqycLtnjSzK/J4g2TX5rUwCljsUZdV26otZSVSkkDMv+QGFScgKu4IiklynHdVZcpElrPJboXPS0BvwYo8Zxal1xDmT69MIeJvrTZ2XLM++S2o7Oe3uyn8pZQvd/16e50iRLgkLgIcODBkiUj4Tqc6KBQwp5bY9Z98Lr0XKE7ETJwUiN3t7LvydOCmkwKAd3Y+AJDAyZdtow1KZEdedd1eS9K2Cozkrc3qKmEfzSa/WEQAAxbBJREFUjYUHhaj17B7OxmdbPVRu57f4rfMbbNXmpFtysCRiqSAILNDQZaF/TaOJw9ohRFFE3+1z+SvN8hVJwbFzjKs529W9a7yDIilom22MgtFWUumRP2LZMvU3j2ox79l7iNIIt+4tPo8/49A5ZGZmBXt1URA52bKm1Va61ZIst220YcgGD/Sjwu3OvdtaRSJA4JlDv7R/4d/VKI0wDacY+at9SNzIRRAHsBRrafEmfkhdr0PIBcziGc6mZ7y7QUXKJtk1FRHE1Sie+7E/xtX8auM4jFCMEhgoA86tibOYG8FVvU7RRbZpNOHPfH7uKGupYTRKPCIyqpuEE/zc+hm2arPCOZjg4/jj1sdcBI03ts21eSoeG2S4a7YQnQe6tnTegIcChro65ICtyipMebU9wvfGa5HyRGxbcRLJ9bkr1MdwUv6shQq1/Kfh9Lt/BkmU0Dba6JgdGIqBOI1xM79ZSu9dBVEQsWftbfVeQ3+48SFLycjvGu9wI99slVYcJIyL0TE7vD3fNbtssbsf39AOfhKysdDN/AZRGuGkfsIWTFnDv/X/jX/mrtlFlEWYhTPkyHExvcDbxlsIgoC20d56DDYJJviUf+JFzq44qh0hSiOMgzE+jT6t9CAh8ueiTJ1UHw2tAVVU0Q/6uJveIUmZLJUWckdbbbIGPOz6F+3zRUHE2B9jHI63suZPc6ZK2lP20DJauHavYSssFFMWZfixj6vZ1RLZF3jIuKlSJZHEt222uYS3eH7CJORxCH7sb/28ypEzHyjFxJv6G4wDZqa4zehk6A/Rtbqoa2ws5qjOEkE3TEJMggkG/qBUhJBya+gPcTm73OpYq0DjjSiLdkpNfsr7AYApmzhtnC5lCOV5jgzLz+rHZAsVSbrF36NzmKZlDowAAW8ab/i9+6PxWqQ8EbuOe55bfvwYx9k/IyiPBcCSzf23hCzKaBktdM0udEVnRmWza9x5dzt55LSMVimKfRX6Xn/rZOZZOIMbu+haXZxPzjf+fI4cfa+P9833eNd892C/DuBqdoU7747FwEsKOmYHfuzDVm20zXapHU6/Q9yKj6OPfDGbhlOMgzHbyd8nKW/rRzMLZ/gy+YJ3jXcbwwkXQR4qSZasvD+I60FdAwqbbOpN2IoNL/EwCkal5F3ggZBa02qVFvBFkuaiff40nEIWZJiqiVEw2il1exyMsWfvoWk0YSomkpwRVufRfO1zhFRJXauLpt7E9fy60gUWQFndlISQRDbGLNrkr0LRZ0aTmDu0qZgIUuZ1tG2BE6YhJ+3+1v5tya9m5I9WckpGPhthkk3+Y5+v3P0128399bEgsqqu6EvFwKJFPRUuYRryAn4nf657km6apVtxscgN/KXgtUh5AnYa3QgPRcpzdVMeQ2yiTKE/E0RBxIF9AF3R2Rd2S2LbUyTfiqTwzgnZ819OL9H3+ztLnUVBXEorLYK8PIg0ue3xZnmGvtfHaf0Ut/PblQsKWd63jBYc1eEE1yAO0Pf6UCWVRw0AzMvkp+ZPUFtsbj3yR9ygrWt28b75HlfzK9T1Ou+4SMJD2JwXe3A0hxd4xSC4TZgEE3ydfcVp/XTr3yEokoKT+gn+GP5ReY3iNOYOqSe1E2iShjiP+Xuu8/YYB2McOoclC3hZlPnCv45n0jE7MFWTh1mu+/6VZM1qHXEaQ5M1nE9Yxs22313qTjQN5gdS7Ep4kYdZNMPIHy0ZzC3KrhdVSaIgwpDZvaTJGnOBDYbwIo9tJDSndI7Wfc7FcQ7AOgWUhkz8iXWf2Ys9HiWwirS7DVZZzX8LUNEAAF/GX5Ajhy7pO4UEHjqHpSImSILKkEDggaQbJMHWhoSvRcpfCJIgIcEW1en9uCfN0o3BYdvisUXKnwmSIOG4fsxj2LdZxDWJ5cjYGhsP3bl3W+9gFUlBx2A5JlScEHH0sT4s5NNQRJqlSHMmMx14A3ydfn3UtZkEEwRWwD1OiqDiZM/e43wTgKmDNEnDp/EneLEHTWIGacNgCEd10DE7vBPwx+CPkgvt1ZyNGI6cI6R5ClVU8ab+BkmWIExDXM4ueTemuMPdhsdB6gRZkHkA3a7QJA2mYmKSLnNhcuTcJl+XdXwcf0SYrPfkIBQt4PetfciSDEd1SjtbKkwW/UyqCpxFFH1SJEHiniE1vcazk7bhYdG4qak3keUZDMWAoRgIE6be2sZvhUZ+pEoitUfTYM68WZZhFI5wNb8q7cyzNCvZ5Fd5pqzyW/Fjn5OUP40+bU1ezfIMk3CytdPuKhQNzb41aPxCnbbie67jiVC2GYDKrmye55WBrMRT2vazvXZS/kIQBAGWaiH0t9vZCxCetZW466gH+HP5pBiygdPGKbfHvppfLaXkFqHLOm9xU/CgJDL7byoGVv2uIinomT20zBbbdcQBzifnGPrDreWquyBIAnwcfSwlZj8G1E05dA5x693yBVCXdW5gRsVsmqW4md+g7/XxpvEGbbMNb+IxX4U0wi+tXyAIAi+aTuonrP1dODZ6Py9mC12apQ98Dr2BUTBiqcv3eTCmakJX9LWLhyIpXDZa7Eg8Bpt+l/gamqwB+XbfBxpriGCvXVQPUdLw4oioiDiNMQknaBktNPUm9wMpjkt0WeedrWIRkfkZDuwDvqBXmZatIpkS+l5/oxNwEW7k8lEfEXAVUcEknODL+MvKhNwcOUb+aCkriXdfzLLfSpzGGHtjHmT4tvGW2eTrNQy89Q6ypGxqm23UtTryPN/KaXfla4nf0SPlvgiIs+Ugw1U8EQCwVAu/a79jGk5xNbuCKqmllGNVVFmu2YoOjKmY+Kn1Eytg7jkwQRKw61ngwOiy/qi15VvhtUh5ImzV3nqXLgrijx/3/Ek4KQ29gePaMTRZgxu5OJ+eVy50AgRenNS0GmbRDB9GHxjp7z7VVJVUHDvHUEQF1+516Rxokoau1UXLaEGRFPixj/P5OQb+YOeH3TpkeVa6XnEaP5vUb+yP0TN76Bgd9P0+9qy9UhpxnucYBSNcz645P+TOu8PbxluMfcZ7MBUTeZ7j8+gzVyq5kYum0Sw5rVI+TJRG8EImk6ZrBTDuzZ17V9rptfTlHS75elBuDnUkin4hcRbjbePtTve5IAg4do7hxV5lx6LI11g3iiKC6WJuDuF6do2+198q0r7YwanrdcyjOSvIVIenDVMHahFRykjJDaOxpEqirkRTb5Ycecmszo1dHDlHMGVz6++9KIhQZabeMpR7F+Lp15XqnEUUSbuWYsFSLDSMBie9L/qtFK/RKBhx8vLQG1aeVyqI61qdd5zOJ+esU6WvV26tQinX5jt4pCiiAkmU4Ef+Ts9jnrGTxku8qyqvFPq3pVjQFZ3fL4vI8owXLeSV8pLwWqQ8EaZi8uJjHUSB3UDPyRz/KxYp21re0yijZ/VgqzbGwRj/GPxjaSeU58z++9P4E9403uC0foq+y0yjOmYHLbPFF/O+18fF9OJZi5Pi5yKESYjL+eWzFatpnmLgD7Bv76NjdXirNs1SjIMxbt3bJaXGLJzBj3380v4Fk2CCfx/8OyzVwqFziI/jj4jTGLfeLd7W32IUsDA/UzaR5uw1iwvqKBhhL96Drui8zU9pvgCTjkuCxGbvFcoXYLVfiCEbOHAOdjofuqKjZ/ZWFiCjYMTUJHq9NIoq8kGoiCjm5kzDKd+958i33nWTLX2SJXBUB8fOMYbBEJ/GnzYWqjlYxk3DYMc0C2cwFZOPXuhaF7sSxVA/TdJwVDuCpVqYhtOV76OIClf85BkLVHQ0B7LAlES7mFZ6sYem3MSv7V+3zh0C2OgySqMl0i5JpZsGI+j6sb/ktzIJJ6jp1cqtbY5ZkRQkWbJTSOFjUewk7SQ/XpN+vMorRYCAt8230BUdXyZf+FhtkQOjydqLUfMs4rVIeSK2kYsCjysovsVrvuRxjyIpOK4do2W0kOUZLqYXS0ZWAu59PeweTMXEyB/h3wb/tpEvkuYpvky+4KfGT/i9+3vlz4z80TcpUGRRLl2r8+k5/Ph5EpiLHJribnDkjzDwB3wmvQiSMBuKgYvZBSckq6KK09opvky+QBZkhGmIrtmFFzPlS9VuP81S9L0+juvH3NeD0nwFQYCu6DiqHcFQjNIoYh2Pg3Azv4Gt2lspo4roWl2Mw3Fl940cUk3VhKVacGO3xJOgojVMQuZnUuBxWKrFF/Ob+c3KRa1IMNUVHbrElGGmYmIaTdH3+lt/lkk4QZzGqGt1GG1jSTY8Dsb8ZxYx8tl1aBrNpSKF3Fvreh2qqGIaTvF5/JlfY5Jck03+KhSLiLpWf+iKgSVfr7u+RZRIu0YD04DxW2zNLkUPVKp8CunRm0i7VceviMrWxNKnolhY7tJdp+Jmp26PAH4/B3HAjBcLDsbElaSOM3XP1gWgfm+8FilPxDoGdhHFBOTn2kHvmoBM7/8SYSomTuunjOOThDifnpcejIIgwFZtdM0uDNnAwB/sFCqoyzpXWayCpazfbT4WRRJamITPIqFWJRVds8s5NKQ0G3iDlaODRUyDKUIrRMdgpFvK1Pm59TO6Zpdbl2d5tnGBGfgDdK0uNFnjI6J5NOfFRdfqAmAFzSyY7eQXcj49x6/tX3dypJVECce1Y/wx+GM5Gfneg8RUTRzVjiAJ0pLsdRyMeQBeEX7sl9Qki9eS/HSInEumcuNgDEM28Ev7F9T1+sa8qSLPhLxRBEGAIRprQxEXkeQJ5uGcFw9ZljGlkVaHITNCbd/tL6l8ANbZcDQHTb25VKQQ+ZO6YvS9yvIMY3/Mbdmpi7ctJgHz8dmz9lBTaxiHY3wcfdyo8knSBLNwhqbRLPF+tgG5v67q8Dw3qCPSsVjsQZTe5+xU8UTu14vH8mZEiFBF9nyo+r0cOft+3Hdg/NjfKrbje+K1SHkiNEnbKi6bdtIUIvUc+Ct0UgQIaBgNnNROoEgKZuEMZ5MzbkAlCiJs1UbP6jGTLb+Ps8nZdnp/CNBk7SFsbYP3BoXIPXfLtxh57sc+J5U+BoscmizPMPSHuHPvcOAcIE7jrQmSac46IAfOAW69WyRZAkMxcOexcc2254GuEf08KXpokQPYfXc1u2L26lvwOIrwYx9fp0yWvAuhz1Zt7Nl7lSZfQ3+IfXufc3FW5dIsgroXpCaZR/MSf8VU2fi3qojIsgx+7DOOgKxXZvIUTeWKPBMi+86jOT4MP2x9jWlxquk1HDlH3B9m6A9xNVtOOy5iHIxxWDvk3aU0S0upz0WfHSqcyD7/wD7AgXOAttHGRXyx9hiJQNwyWjAkA1EaQREVXM4vt1brEO+naTSxZ+9BEqQlc7RFaS6hymr+W4EIvwDrElLwpSqpsBUbqqzy7kqYhKUCRpfZOCbJEkiCtNWGVxCYgzIVPRuPTxBKz6uXgNci5YnQZR2SKG18aFBBoUkaDMXYOtl0m9fcBS9JgiwKIvbtfezb+wDYl5YenKIgwtEcdM0uZFHGwB9g6A23k7KCjRj2rD0m6dzSGIza/8/dTSl2UibhZOdrsKrYmgQTXM4uOd8kiAOYirlV0UwY+YyfsWftsTC9e9+JbX9fFmUcOoe8UwIwFYIu63yRI1klLdqPwcAbwJANrqzZFj2rh1EwWtrNR2nEbfLPp+cYeIOtC/hRMMK+s4+aVsO+vc88PnJgGk/RnzAfnVUW8NNwyj1r6BlQXKRX8Uz82Mev7V9hKRZUSd2qSCFZMy1uhmLgw/DD1oRtIu3W9Tr2rD0oklIiOYdJiEnIcn0WibUjf4R9e5/zkRa/t0TwpDDDJEuYX030Ffv2PpfNbypSaNEnHhHAvm+HtUP+M0VpbrFjQQUMjc8eazGwC4okXfKpoT8n4uui9JgKGOKM/N75fe3nKRZk5KS7bQFGxOmXhNci5YnQZA1vG2/xZfJlvXnR/Y5DV3QcOof4MPrw5Pnnn7WTQrySfXsfDaPBLL7nVxj7Y4iCiKbRRNdki17f62+9qy/yVRp641Hnp2W0nr9IKXzpd/FxKJKDqdhKsxR37h0nGAZJgBw5ZFFGlmdwNGcnl9c0T/nYbBtrfTquRQfTRbSMFi5nl3yREwQBDb1RUgrtghw5LmeXkCVmELctgiTg0uEiijb5juqg727HEZFFmWXS3JusKaLCcnO2dCqlpOm6VsdQGfKuRHFcQjyTRYJyUZW0apNDBU9Db8CQ2Gboxr3hibjbRnOQ3wo9L/YdtpGg0MZxMF4ruw7TkBeBRU4LGeDVtToAYBwyYnfxdYrn6Eqo7vas8lsJE+ZeS2Z7ZIymSErlaJ4UgADrvB3Xjpkx2v2Cn+YpW/Tz5zHBpCIkzdKSF8wi8bXEG7kv6P6l9y/wIg+33i2XGyuiAstghaskSiW32mIuUJImvBu2qqNE5/UxQZ/fEi/raP6kmEUzJOl2nRQAG+fI2+LP6pNy4Bxg396HIAhIsxS37i3CJMShcwhHcxCnMec0bEtKphyaht54ksa/oTeYZ8WWC/Y2KAbLRdlmQyUBAkzV5MWJKIhIsgS381vceXcIkoBzH2inrIoqxiHjAuwSOkhdjq7ZxeXscm0xKIsy5ygUF4YqOKoDAQKm4RR1nS1I23Ax1oEKKkN+II+uQ5RE+Dj6uNLEqki2VCRl5c8V/UwkQYKf+Oh7fRzVjiBL8ka+BEEAc5yO0gi6ouP3zu+lcckkmGAUjFY+H8bBmGfcFBfvYleirtcRJRFGwQhX4YPZ2lR/cJFdVSiSuqmpN5fs8wHgcnrJ1TmbPm+xCCRjObLP92IPX2dfV5K6gyTgfKZigUPf86be5EGXAFvUR/6If2fJP4QI63EWc0PCoiEanTuCozlLBG3esbi3DCh2LJIs4Vlo2xYwjyHpkpkeHU9Rnl0kviqiwotRKqCp+9IwGLep2IEhsjzxYMgj5aXhtUh5BsiCvDUnheRzz4E/ayclSAL+cBAEAV2rC1VSWSjZ5GzrYLMiX6U4H38KJFHCkXOET+NPz36uNqWzVhVbJAVezApKsxR9v49D+xDn03P0kz5s1UaWZ2hojY2hg4qowFRNdM0uP3fzeL7kMSEJEh9PUAr1OpDPyZ3HVFnktiqJUmWi766I0xhfZ1/xvvl+4/VWZZXzjKpQdJFd/DkexGe0oUoqoixC3+vza6hICvbsva3UJKvs82lxHfrDSuLqItzIRZiE0BUdjubAjV1uny+KjAfzx/CPyqKJXGTpc5Zs0+9VPiRrpp20H/uYBBNOhk7zdCfZNXkVtYwWREFE3+uvTH0ugu4bKojDJOSFCcnaiyDVVNNghM88Z2GHi27CkiBxgqwiKls9L6gTU4UkSxAl9yOXYsZOEvIuxiJvRJO0R5F0V/Fmloivhe+WIAg4qZ2gK3dxNbvi8mP6TA29wTswNBJ7CevDIl6LlGeAJm8mz9KDaR7Nn232+Wf1SXFjF1EScdOoacAkmbs8AGtajRu4PTcaRgONoLFTGNwqiILIiWirdk9F/g0VDGRjfufdrbxf+l4fLb0FQzHQ0BuIsgiXs0tuSX82Oat8r57V45lERXTNLt+1knKjptUqF4ZFEPn0zrsrdcDiNOZmZIIgoGk04c+eJr+eBlMM/AGPSlgH4qRUncOiyVpDb2DgDSCJEgscVG0kWYJxOMZ8vix7LRY4VWqS4sJfZZ9PI6tFa/l1yHJmO9+Vu5wk7cUertyrjV4m5CJrKibvFOqyjrbRRl0vu8D2vT5G/ogXFA29wcMT+15/5fuQnTsVF5Ig8eDAaTjdaYw6C2es+2I00TSaK591eZ6XyKhAmXcXpzGCNIAf+/weyJFzdRIZni26tm7zbJVFGbJavYSmWVrJGyl2fyh6Yhs8yrY/fyDtu5FbilWo6sBoksYLvZeE1yLlGUCGbut2CEUJ8nPhz9hJEQURe9YeRsGIt2i3VZFQiF3X6n5zHX/X6u4U9rcKtmrzY52Fs9LfVRVbYRKi7/W3ygoilUZNq+Fscsb4OFYP82jOzZwAtqOibl9TZ+qHqrmzozlc8bKtPT3tem/dW9ZSX3joFs3IgAflz1POa44cN/MbNPRG5ecgAz9DMaDJGh9lVWEaThEmIWzVxpv6GwDALJ7hbHq29vyXLODvF28AlWZ1izyOLM+giApzTtXrGy3gZVHmFvXkHisJEv4Y/7F1xk2RtFvsbFHo6SoeDFBwkVWdyk6YKIhwVIdFMECEn/i4mrGMJxobURG4biNXJBDXtfrG+y9OY1xML3jxo8s6DNmArug8w6k4/qVxTZRGCOIAfuIziXg45vctJcvTyEiTNKiyiqb+UCht04GRRAmGuHos6WgO3rfelyzq1ymRHpV+XHTSXTS5rOjACBBelD8K4bVIeQaQdHOdKuIpibzPiZfw/l9nX3cyTZMECU2jiY7Z2WpX/xyg4uIpJFpFUnDkHEEQBLiRy4uUqmLLjxnPYdesIOoo7Nl7CJKgxCsRIPAOjaEYWwWHbevumuUZRv6o0s12EZOQ+aHIogxLtWAq5pO9YshorYpEKwhsl0ghhW2jjTv3rnJBpwTqntVDnLFR0rbfkVn0sHjv2/vcCp52yGTvT/bvxXM0DsZrLeBFQYQma2hoDViqVVK/vG285XyNbSzgSdZMCyZxhLbhwQD3vjLBBD27xzthxINp6ixlOc1S3Hl3S6ZtFKC36CJLIOXaunFOEVmeYR7NMQ/nmIST0r03j+b8vqJOgSRKpeJFl5krsmg8FEDFUU0QBwgSVsBMggkyZJAFRtYOkgAfRh+giqyA0WUdiqSwf+6dW7cdOa8aIxWJr8V/iuOebRzOgQcvmyRLtrNsEModqZeC1yLlGTCP5jiuHWPoD1fOv79FkfJn7KQA2LpAkQQJLbOFjrHehO05EaURJzg+xRVWFEQcO8cwVRNpxgifOXJ0zE6p2PIiD32/v7W8ehFJluDT+FPJIlwURC7v7lm9Zw8LmwQTfJ1+5cqidRAFsTQaAYCO2dk6C2YVcuToe/1SunMRmqxh7I9ha8x7ometscn3R5zXtKrjUkTRPp/UIVTckf37yB+V7P0XMQ7GOExZ3gwt3rRgU/chyzOMghHuxnelRYb4Guss4Fe6wN4f78X0An23v/U9N/SH6NlMcRNnMRzFQS48jPhWLYJUXHWtbikHqpg7VNNrWz3L3MjFKLgvynK2kdBlnZNAKVmc/TXrFFBQH202WkYLjurgzruDLuuo63XuVVLX6nyESByNMA25M2yap5w4Xbx/BUEoJRcXOzCqpO5UwFBxuor79ab+hnNg4pR97iAJmBJpQbkjCRIUSYEXbfddo6LmpeG1SHkGiIIIQzFQy2o82rzqZ4Dn5YQ8ZvF5ST4pqyCLbOfSNbvfLU8iyRLcuXe4dW/R1Js4cA4efa4ECNiz9tAyW8jzHBfTC65WeNN4gyiJ4EYu7rw7jP3xk83jin4bNb3GOyffSkooCALbeW9o3TeMBhpaA18mXzAJJrxIaegNPg54CtzI5TLXKjiag+v5NY5qR+haXWZvXyHdJW8YS7XW+uRIogRHXSaYAqy4/Tz+vJX9O3DvvBvNGKfFaCLOYtRUpjKaR3OcT88RJdUqGiIjL5J2i6Zyxc5JcdxE0ROmYm5dJMqiDFM1kWQJTNWEEbEohW39VigrqaE3MI/mvHDa1q2bQNenClRUuLGLeTRnAZUVx6dJGkRB5J4q82iOO/eOF/ayKLM4h3uOoSqpnKdhqzb+qftPK/kmVDBQd4cKwmIB09SbO3v9lI5f1qChWkrNj+d+hESfvRgauO6aU1Hz0vBapDwDNEnDPJwz6+oVBFoqKJ6rkyFAqPR/2ISX0ElZBWrNV5E6nxvkvZJmKVdZ0Kx9Hs/X7oI3oWk0+c76Zn7DOQeiIOJ6do1ZNNtK5bAtqCDomt3vMg6jTJeqPJeq7tfAH2AaTvn4RRIlLkd+CmjktKpIITOzkT9C02jiyDnCh9GHpetadJFdzLgpZvAUCaZF+3wKucyyzfEBwEOXg76/PauHW/eWxxlseo04jTENp9wCfhyMS541NG6ahTM+zqEFW5M0HNgHcFRnrQklRQW0jBZ0SUeYhhh6rJsCYXtuhACB7/gt1cJvnd+2+r1dIQgC70C0jBZSh3Fw+l6/ROTWFR1JmvCOKSngsjxDlmdcVnzn3sGLPYiCiAP7APvOPgbeoKSQITlzsQu06FNSLGAkUYKt2qwInZyXCKuKpJQ8XR79+SsKmJpW4wZwi9JjUkDlyLeS9f8IvBYpzwBVUvFp/InPeqvwLcY9u3ZSSBL30qBICsuhMVrfvDghXM4uVxpiWYq1JF/cFoqk4NA5hCAIGPkjXM2veNE6DacrA9Iegx81Dht6w6VRGHW/OmZn6WFHC/80nKJttgFgo1JkW0xClpy7qk3taA4uZ5ewU7uS2EsousgqosJNBRt6g7n4LvBMRsGIS301SePE1iJheRGmYnLuhSRKmAQTFuoosXC/bTtLREZuGk30rB4nwgKM20ShjVWSd3KRpVTlYtAhtfubRhO2wkL9xuEYVyHzZNFlHR2rw7tI63gOq8zW1l2r54QkSlwZNAkmuHFv4EUeFFHBzfwGksB8hoqKF+BBjUdFWJZn/NjpvAIPSqaT2gmu59fcLE6TWAFDKipZl0vP6TAJcT4+f3j23F9yIuyKgsgLxKLySBREhEm4EwcmyRLeISK/GFmUYeomVzAV3Xifeyz8XHgtUp4IYomHaYir2dXKn3vuTgqERxQpL2zUs5hD8z2Q5/lG0qapmI8eRTT1JjRZQ5RGuJhelK43d5V8ItYVBN8KYRJi4A3Q9/sl1cs23S9HdXieDRUptmpDldQnm+bFaYyxP17bQu+YHSbXNlq4cW8qF9eiBfy75juYiskXJy/y+AJV1WEbB2NuCle0gKeQwKbB5Lhts415NEff63My7XHtGD27t9ZFllA0laMNkSZrJfv8TUVwUW1V1+oY+kMuu65pNR5f8Mn9tHSewjTk56im1ZYk+ovHVzIgc4cYBSMoooJ3zXdrP+dzg46XznvP6iHLMugKizQpfiUdzYGpmFBEhcmE8UA2L6YP0zgHAjsvfuKXCo43jTfcSVeXdezb+6WO4iLo9bI8Q4Kk9PyhAibLM/7fVCRRIVPFgZkEE86XJCXhOBjjZs48lGRRZuZvErPf/xZ2Ds+B1yLliej7fdzOb7c2c3vOBORdibMvpYuiyzpP8P3eFsxZnuHT6NNK6aYA5oK7i319EcTCL/oyPBe+5ziMECYh7rw7DLxBadFSJAUdo4O22d54LJT5MgknPCiPeAHPYWzY9/roWJ2V3wdqo8dZjI7ZqXzPLM8wCSeo63WeTBvGrDAbeIO1C39x8SZOiyzK6Fpd9MweoizCyB/hX/v/umS0RunRmzJuFtUvWZ4hiAPoio6+18fV7GrrZ0uRtPum8QayIMOLPVxML9YaeuV5zlVJdb2OkT/iirFVaciLadeSIPHj/p4g00g/9nE+OYcbu6hptaXP2tAbUCQFsiQDyUPgHnUcFl+TSPblv2CfM0ojPj6K0xhDf/goTiIviBb+m0jBs+jB2oAcpCVRYgRvUYYbubiYXaBjdtAyWmgbbRYGGYwwDaYY5SNIgsRGcdvFnH1XvBYpT4Qmads9HO5/5EcWCtukZn4rCBBYcXLfOdk29O8xoARR4pzwf2cpMmRrrwFlxDyaNHvf3XpOgvSPGIdRNMGiJFqVVF5g7tK2b+gNjIMxZtGMf4aaVnuSTT4hSAJMgslaI6qW0cLX2VdOnKx6TyKkioKIPwZ/sOgBs71xPEdjoLrO1CFNg9m/B3GAP4Z/rHWTDZKAG55RgVNUD9W1eon3UJQNS6KE39q/oabVcDO/2XicVPC0jTY3NEvSBGezs61HkJOQEVLrWp0XVyvTkCvs88mvZZsiJUxC+LGPJH/IRZJEieVUZQ/PMlLUbPNMMRQDP7V+wvnkHCN/VDo+KriSLOHjTArcqyreNEmrjEMhrhE/ZkEqFRffEnSMacqup6VavANzPbvG0BviuH7MjQbJVdiN3RdpiQ+8FilPhiZrG50Di12PZ5Ug70iczfMc37tGKYbkrXOOfE74sY8Pww8P4WA7fuinFHIkr5ZEaSdHySr8iHEYQRIlzMIZL1Ce2v1yNEbUJHt2gI18nmqTD7DrNfAHa4sUQRDQNtr4Y/jHyu9gUSpd05hSb1/cX8m/oFFAQ29ws7qG3sDH0UfMwtlWCz+RdonTQlyYRfXQnXvH7PNjvyQ1pwLHUIzKMWax4CHZ8Cyc4ePwI9633sNSra3vd0lgBnDkC3VSPwHwkIZMx7fpGUdy5kXkeQ4vZqO1cTAukTpLn0eU0TbbrDARJE4kJr7LJpdkWZTxtvEWqqSWimQRTB1V5PJQ4F6V3F6VWXeObOWLkmTg4VlP498fAXr+/tL+hXsHSaKET6NP7J7Tmzw88qXitUh5Imhnts0uBni+HfZjxj3f0xK/KiTve4ESgX9E16rY1n4MyCuDipMflUgqCiJ6dg+389tn6X7Jooy6xkYE1O5/Lpt8gLmizqP5WsdMQzHQNbsr/VKKLrINo4E77w5u5JZcYWnRr2t1nsVDXiBZnnGS6LadCVEQOReFPHSAB9mwIimwVZtLa4tYLHCKRmayKMPWbNQ1RtKdh/OSbFgSJMRZDEu1uBHlquOrctEFGNfk6/Tr2jTkKviJzyXfALjR4SrOTxE5csRZzLtevDgE+3cQB7icXyKdpWib7ZU+OoIg4Kh2BE3WcDG5QJqnnKPh+m6pwKDPWtVJcVQHpmoiz3J+bGSeRkWNIRslPsv3hCIpuJxdYhpOOSF3z97j4oAb94Z118z2i5QfA69FypOhyRpkQV5PiBSWq+vnwK7E2e+xaFNIXs/soa7XfwhjnLoYP2KyRYuTLMk7HQONw3p2j+WefMNx2LagXJrnOhYiak6jh3b/c9jkA+zevnVvVxYpYRIyW/povYMwuchaigVd1jH0hzh0DjEJJtxAjQim03CKL+MvfJGmDswqF1kCjV0aOkumtZSHXb8XeVzaHKURWmaL2cqveM2Rz5Kc61odN9IND9pTBAVu7OJmflO58Kd5imkwhakwG/pikbLYISq66M6jOY8BUUQFXuztVKAA7FpRxtMsmj1K8RYkAT6PP2MSTnBgH/BiQld0WIqFy9klZuEMfa2PfXt/JSm0Y3agiArOJmfIcM+jCcb877nTawW/TJVUnM/OESZhicha1+sl4qsmaWtVX98SqqTyjmiCBHEW4wAHmIQTeLHHj9tQDNSl1erUH4nXIuUZYKom0jDlGvcoicpplN9i3LOLusfzgDSFIgInehd9f4g5nrf9WBWS96MgCRLPSvoeIMa9JErcsCzN0q0KFNqpfs9x2LYQBRHPeRodzYEsytzhFQCXam5StmwCSTSLEtckSzg/YtvFtGiT3zJamAQT6LKO3zu/Q5VUzKM5rmZXlVb3RQt4RVJKLf5NPJMgCdA224jSCLfuAxF/EkxWvibAig2uSmq8Q5AE6Hv9rUzlhv4Qe/Ye6lodVyJTJpILLI3ngIc05KE/RJRFaGgNvG2+hSAIaBmtrVx6F7Epr2gbZHmGgTfAPJzjsHbIv3t79h50WeeFihu56JgdHDgHlZ3Jul7Hz9LP+Dz+jI/jj6WOMxUpi50QAQIfNRV5IFEasS7FfZFC1/1HjHsEsMyuRaWQJEr8eMih9kd1bLfByz2yPxGOnCOINZHPas8mZ0tz9ucOGFw77gkCIIoAWQb+438E/qv/Cviv/2so/+P/iPbPP8P+P/7v8el//p9CVHV4Uor0CS0HURA5YfClSNgEgbW7tw1f478HgRV/9L/7Qovm0rIoQxKkh/8WJfaP8PBvVVJxM7+BH/vcd6L4s7JQ/l1FVLgB118dOXLoss4TeSlPaBv5bRWKC39Db8BRndJ5zPOcZwvtgqE3RM/qoWt1WSZSHGAcjFd6jxCSjHFaOmYHDb2BW/eW+4WQDJYWg0UeB0lEizb5q16T7quW0WJS6fvRYpRFOJuebT3WDdOQOyGf1k9hqVZJNjzyRqU0ZMI4GMOLPZiKuTVp91siTEN8Hn/G0Bti39mHrdpcCXU1u8Kte4tb9xbzaM4/5yIMxcD71nucT85LJoVcfryYObRmfK/JGu/Y0c/tklX2XBAE9jwrHiMpkop/9lLt8AmvRcozYHFuWeXEScY5zwlepIQh+0dRgP/2v+VFCf6H/wHIFh6o//gHtP/i/4BfTo4g/U//Z/D/d/8bTP4nv2HgDhDK2/NWvmci8a6YR3NuYASUjZIWCw36RxTFUrEhizL/+V0KiDzP0dAb6JidFzGyeQmI0xgDb4A7747v4CiRF2A+KlXy21VYZU9PC78u6ajpzGJ+397H5/Hnnb57Rc7Erhk3RAxuGS0WlaHV+AJAMtSRP1oi1mZ5xs3uihk3AEpFCsAIxwIEzKIZzifngAD83vmdn4tN0veifT4dW9NorpQNL4ICB03F5JyWpwZGPhV5zvxf5hHrqvSsHmRRRtNoYhbNmLurpGHoD5FmKWr68oZKlVS8a77D0B9CERXOCQLA83s4yVYQuXdJEcQHovucFzM/YPYsCOy5V3xvTdIQZ+UOoCiIL5aPArwWKc8Kmv8tsrmLO/Pn2jFrcQ4hjID//r9/KEr+u/8OSLd4mGYZpC/nwJdzGP/lfwnj9BS9/+J/i+n/+n+F86iPaM3a+iMSiR+DA+cAkihBhMhli9+jaCB76lewomHoD3Hn3S0tnEUOhKmaGxc6bk9vtkq5L6QIuZ5fYxpOkWYpFEnBr9Kv0BVG+KSRz7Yo2uTrsr5VgUILv6M6yPKM58zQa42DMUuDXvBJKWIUjNA229yNt+g/ArBxmRd5uJpfIYgf1CYCBMzCGXfIvXPvll5bAEu4rbLP3yQbrsLQH2Lf3ufk5x9dpBDSPOV+L0fOEWzVxj93/xlu5PK0Yzd2oSt6ZfdAFEROXibDvCzPcFo/hSAI3J01yRKmBpI17oWS5znfjC7Kj38EiV8SJEboLY6vZFakFI/nJY96gNci5VmhSAoQMzb3LJyV/k4QhCVDrG0hQGCBYQmQKyrC0MXJ//v/C+H/9J8Cye6vt4SzM4j/5/8LGv/3/wei/99/xHk2XvoRSZS4kdhLzXggvLTOzt8NYRKi7/Ux8Acrd/XzeI4kS/gDsmN24MbuUmu6ysgMYDyJvteHH/s4dA6ZNPe+pR6nMa7mV9zZ9NA+xDya72SuV7TJXydBrlr4CZNggvPJOaIs2qqTMw/nCOIAlmIxefA9YTVKI97ZyZEvja9yMJM1Cu7re33+fqvs6cMk5DyTdT4uq0AmYjWthrpWx6V4+UNGGlXI8xy3c5YLdVw7BsC6q5ezS/45h/4QJ/WTrUbUaZbiy+QLsjwrObymSHFaP2VdlVxAkrNMIFVWUdfrCJIAiqg8u6njtlAlldkwLHZSFo5HEV9uFwV4LVK+CYhsRaBRw2PyYERBxL7RxZ7SgPh/+78C/81/A/R6wH/4D895yAz9Plr/n/+A2//8P0MsPhCqqDj53i6Rr3i5oN2kqTxkBgVxgDvvbskArgpFTxIAaJtt+ImPW/eWBSYSz2QhwC1MQty6t9iz9rgC5ta7xYF9gM+Th7HOOGAji7rOZLN71h4uphdbf76ii2xRggysXviDOGD5TPEc7xrvuDHYtqMmQRDgJz50RYepmNy0bRpOocs6fuv8xtVQi92dImlXl3U26ri3ul8MRawaN+0K6hDR65Ny66UgBytUyGuoZ/UwDsa84xMkAT4OP2Lf3seevbe2w02Oybfu7UqHVyqoqYvuaA7zNxIV3HnLna3vAVVSlwi/qqzCi8r8r9dOyt8MWZ6x4CeUZ4GLs8FtIEDAodzE3pcB8J//Z8DHj899uEuQ/5//L7z5X/4vIIgiZnKGVn3/dXzxjZDnOdyYeTKIgsh3zj8K1NnI8oyNLSUNYcqku8Xx3uX0EnfeHbMa//+z9+dBsnXrWR/4rD1POdc81xm++90rwCAQAtR2iBYWloS7ZZCMmmYyyAwy1lWIsDDYEg0OQOEQuBva0ESD6ZAMxhhZDA4JDLIcgBQGecDyla7uvWesU/OQ456n1X+sWqsyK7OqssbMqrN/VyeOvpNZVbuqMvd+9/s+7/NYs1AkZqveClvI8kycuC97vVNQdMKOKFIAYKm0BEu1UNJKYkYepREL9Ys62KyyzkgraKGklTDvzGO7s826CAYbdfCxTk5zHHgHYtNs1p5FK2yNHXfQbwFfM1hInamaQxf+Ubk5/SZrju6M1KhxJCLBVE0x1hHC1TTG+857Uez5iS+6KZZmDXVq+Xpw3azjee25OD5eTHQiNnK6bNx0HbhuK05Z56Bu1tGLe8jzXIjPgTOBP79R4z5AJb00IE7ncAv5IAngJZ4YpdwE7h5tq+xnxhOIORnNWNBo6mO5tHzpeW6ptISMZkNr4OLYKHv/9K8a8+99Ui7f3Jiu/3hUSR0SAU+zHgUoipR7wdZszNqzQkjLxZjXebNJIJhRymj8//5r4D/8Y8MC2Pvi534OpaUN4NNP4fzP/zNQFCj3hpd4wgGVn0BKegklvQRbtR+kOMzyTDh8+omPilFBO2gjyZlQMMtZu1iTtYFxC794nl8/lYiEtcoa80OJLvckcWNXFGj8Y+tmXRiZtcO28CDhxRPALgy7vV28aLxgVvtRD7u9XaxX1gfGOm7kohUyczaJSFgqLeF18/XY70NuAV/SS3hZfzmQS9OvMznfPh8wWTstcPoZNcbi/iitsIX1yrrQtPCP7dfJ1IwaelFP+Jn0pzUDTHfQb58fZdGNRftcgM6t53VZhyqzALv+1PeyXsZnGp8R319/+u5NyWkujN5aYQtRGl37gp/mKfa9fTzTnqFhNnDkHQ10kLiBX5AEWCmvXJhkL0sy1ivrMBUTe729sbpQFHSiW0+qrA6kPPPf4/nuStFJ+cgo6SUceUdD2o3rOKCqaY5VqYrad/w+4Kd+6r4O9XJ+8RfZKrM9veLYxwp3KD32j8Ucn4IiyiJEPtNzyESGoRgo62U4ugNbte9U+OsnPk78E7TC1sDddeie3Xn1v15bQUsIJVVZHe4Unv43vxOuGtWRRcp5o7BRF7Fe1MNWZ2tgZMRtx/ldeZAGOPKOsFRawqv4FcI0RCtsYd6ex767zyz3FV3cHPAV3xlrBofe4Vg/ozRL0Yt7bNVXs4TAtB22r7zwc5O1fk2LKqsjnWp3ejsDvibtsA1bs4VPi/icfTqZhtVAVa+ibJSHxmHdqIu93t61VvAlwrbbNEVDTnO2uaOyzR0+PrqM+xCMc++lkl7CjD0DP/bRjtpoB+1rXfw7YUd0oUp6acCsjROmId603mDGmsGCszCyu0AIwbwzD0u1sNXZunWC933Ct4x4kjMFFevH539207x+DBRFyp2jSAos1cL79nu8bLyELMmI0ghfPvnyWMKyUq5g9Re3Yf62bwJObm94dCv+0T8CfutvBT4CD4+HwI1dtIIWWmHrSjFdRjN4iQcv8UC8U5tzzUFJK4mLx21GQ0mW4Ng/HrtwjrJIeE10o64oUFRZxbw9z+5YT9dmm0ETz+vPBwSniqSgYlRQ1atDRmESYVsSWZ6xAsesIsoi7HR3hu6c+y/IR94RW/e2Z3DgHuDEP8Gz2jN8OvMpkizBoXeI9/57rFRWxFippJXG/r77bfLd2MXr5uuxhe9xHgtNy7w9L3QNEpGGnGrPwwscPvZKsgQykWEqJpIsga7o2KhuiOdneSa6DZdZ1HMjL0VShPEk11EokiIKYUrp1Pn2aLIGzdRQNavwLA/77j46UWesDlFOc7SCFmzNZp3CEUUKf96hd4hu1MVSaenCLKiSXsKL+gtsd7fRCTsTG+dcBl+PXi4vgye7p3kKQggczUGURkjyRIi/p5miSLkHeIz52/ZbsZJ41WxVJjLmlQrm/j8/DPkH/h8Pd7CX8Xf/LvDN3wyUp8Ok7THDOydu7F57C4JSiiRLWIETtIRpXEkvsaJFs699oinpJWiyNvbdIB+xqJI64BdBKUXNrCHLM9FKjzLm/FrWy0jzVPiZ8Ds2rnnZd/fhJz5WK6us6yHJ2Hf3MSfNYd6ZF+6r/ccwYNYGiiPvCCuVFXTCDsI0xJ67hzl7bqATc+gdigwXR3cuzao5Ty86s8nnQtir4C7C/AI678zDjV3su/sjnWrPE2cxumEXVbOKhtkQnkSjturaQVus3F70OXnniufMjLpzbgUtET43bQXKeWzNxrPaM7SCFnZ7u0Mai1F0og6W6TJs1b5wW4vDLfeDJMBCaWFkt09XdGzWNrHf28eBdzDRdPtR5DTHVmdL6H5USYUqMz2KqTD/Hu7M3S9+n0aKIuWeWCwt4ksnX7pUNAewu5uyUcaiXIX9Z/888J/8Jw90hGPwkz8JaNPdCnws8C0Rvk7qxi67AF4RqDaKjGYI0kCMPGRJFu6ftmaLbJXLkIiEmlHDnrs39teViISXjZc49o+x7+6Li3GSJUJD4cYuW8/MM6xWVgfGBF7sCc+UGWsGvagHCoq93p7oGpiqie3uNtar61guLyPOYrTDtoi65wZ7dbOOilFh4t40wlJpCe/a75gfhhGjoldwErBOpB/76IQdVM0qFEnBWnkNr1qvxloN5cZlc87cpc64/Xk8XB8SJAHz0yASPnQ/jOV8y110+ahmubx86fO9xBt5kSaEWaJrsoaG1cCsPXvl1572O+p+CCGoW8xxd6u7NSQkPk+SJYizeOyRVE5z7Ll76MZdLJeWUdJLQ8+RiISl8hJszcaHzoexiqWH5Lyod5QLuiqrqJjTmdnDKYqUe0KXNczBxi5tgY5K4QSBLmtYkMqoZybI7/lO1rmYJo6OgJ0d4PnzSR/Jk4G3rXkruRN20I26YoX0ugULBRXW6d2oK4LfHN1hRcslAtyKUbnWXWCaM41G1agKQTgP7rM1GwvOAiiosKfnGye8UDdVEyf+CRRJER2ZjGYI0xD77r7wrdjp7mC3u4uVygpWK6uIs5jZ0YMd58v6S6Gp4d/zJ41PhN7kwDvARmUD3bgruhYnwYlIzLU0C6vlVbxrvxvre2+GTcw5c+Luk8/0R+XxJFmCbtQVOpOVygpzi9WrlxYpfJx33kX3KvozqnjKbUWvCCfYcfUGfBR0HfgIgf8Mx/FP4l3lNEuR0UykBeuyLtKZVVkd+/s3VAPPas/wofMBraB1YTeJJxTz0da4Yzsv9vC6+Roz1gzmnfmRhVzFqMBQDHzofkA37E7l+GcUFFQ4a08zRZFyH7gusL2N+f/nf4bsD/9+HMshcsMACIGU5bAyCbXqAmqvdyD/mT8B/J2/czembPfB3/t7wL//77McoII7h3dYKKVi7bIbddlYiGbX3srIaS4EuCf+yYAA19ZsOJojdAfcUfWy3JyG2YAsyWLs0gpamGnMYK+3Bz/xhagXgLjbzPIMfuxjp7eDIAmEELNm1Aa23BRJQXbqkHzin6Bu1mFrNvOk8A+hK8zjYr2yjrftt+Jn8ab9Bn7sD1wM9tw9LDlLwjvlODjGgr2Absy8WEra4J0wN1/rF/dy/5MgCQbuOoPkzCbf1mz4iT+QiAwwn5J37XcicZbDbfJHFYQSkWCpFip6ZWCc0+9BctXoRVeYvX1JL8FRnWt7GfGQvutseHTCDra728IDhhcXz+vPYWssgThMQ5iKiTRPkWQJkjxhxclpUcJ/l/xv/n3yu3veWeNansuKLUVSsF5dhyIpOPKORhYJOc0RpiEczcG8M49D93Cos3ARGc1w4B2gHbZRt+qYt+eHCjpd0fGs9gwH7sGdpHo/FOc9vaaR4spzl3geEATA93wP8Df+BgilWP6v/xbmv/23IPyarwbRVOjNHpR/8k+ZjX338hXNqeDHfxz4Pb8HqFyvJci3MQCIk1L/yYk/h59QxOO4+PGBv/s+F7+74QLMaV+pGwUhBJZmwdIszNqzyPIMbuzCi1nREqbhjdYZBwS4hCW3lvQSwiSEo7MNmMuKFAqKhtXAiX/CxkxJgDAJsVBaYHkofUZhiqSItveisygKFIDpLBRJEW6dICwBmbfIM5qJjkzVqOLEP8FOd0esuq6WV8VrIc/zoQtRK2ihZtQwZ8+hGTRhqzYaVgNzDktbzvJMmLvxn/eCswA3dkXGD78Y9qLewHiG5+rYmo3l8rLIe+Krz5f5j/AwRd7Z8GMfmqIJX5f+te7+teE0T7FZ2xzpiNq/tl01qmhYjTFeCaPhI7tRFytKKcI0ZKPF0wK6pDEt0/muX/+KtCZr2OvtoYXxowgopSBgmiFDMdCLeqKIUGUVdaOOWXv2wq6gRCSslFeETmkU+amNgyZpN+p2RFmEvd4eOmEHS6WloXVliUhYLC3CUi1sd7enevuH8xg8sAi969S7j5EoYp2QP/2ngT/359jq7lPBMIB2G9AvfjHzdnyURgjTEH7ij3yDUlCMOjdcZfp10cP84/rblYZiiJOupmgiO0OVVNiaPdJA6jHAM0e6URdu5A7lb9wXiqTgszOfxXZ3G4ZiDNjTcwFsJ2Ijq2fVZ+jFPey5e/hM4zPY6mwJ8yyJSHhef448z9GLeyLMsd8F1lAMfHb2s6CU4otHX0SURdBkDc9rz2Fplrg4/+LRLw6ZZmmyJpxFAYhxU0Yz7Lv7aAUt5DTHs9qzAX0B7358dvazA8XtoXuIPXdPdEUMxcDnZj8HAOwCHLbGHs+tlFcw78yjFbRAQAa2m7zYgxd7aIUt+Ik/8Pl0WcdyeRkVowKJSAiSACfBCQzFEPkydwEfwYii5LQg4Zqa/uJYIhKWS8ugoNjp7QzcdJT1Ml42XiLLM7xqvrp2ng//PV4kAuabZHP23IXv4ZzmeNt6O7TBIxMZLxov4GgOfuHoF66djH0eiUiYs+ewWFocOS6J0miqt384a5W1sfRKk+Tx3XJOI0EAfOd3Aj/6o5M+krsnz4FXr4Cv+irWMk1CNk5II/ipjyAJWKomnUyIFjDo5+En/kBngHsEyESGIiuik6BJmjClslRr6gsXXdFFa5+bXHG9x027LOOQ5ik6UQfP6s/Ev3mxB03W8Lb1Fm7iigtVN+qialRF2F9/8Bxvt2d5hkPvEJZqYam0NOC3wkXF3Bsj8tmW0PvOe7yovxjomAEXrzVTSnHgHqAZNEU4Hw/8PAlOBooU7kXCA/o4Dash1q75x/OsmiiLxrpLliUZuqyL4+r//H7s49A/vNDzQ5GY1kUiEr549EXx3wvOwp12CnlAI6EE7zrvrjRMy2mOnd4OVsurWLAXRmqaZEnGZm1TFIBjH8upV9BFJFmCne4O3NjFamX1woDAtcoa4iweOA9osiYyvfI7MMbMaY59dx9hGmKtsjakVdEVHTPWDII0GDJPmxa4geS0UxQpd4EkPQ3Nxuws8LVfC/zKX4nka38Vws++RFSvIPA6CI6/jCANRDEyzXcH/fDjzGiGLGUXA37y4oZHvI2sSqxo0WRtqouWfpOrxdIiojQS/iVu7N7KSnwUrbCFil5BO2JJuWEaYrWyCluzB3JMmkET8848bM1GM2his7oJWZLFyrWf+KjoFRCw0DyZyEI8C7ATP9d79K9F+gnTt6xX1kEI60TUrfqAVoHb07fDNhacBSRZAj/xEaURNmub6CismGsHbYR2KLQbJa0ERVKw29sdcNWVJRmLpUV0wo7YwOI6EW6/P+o9wF09a2YNNaMGQzEGXktRGuHAO0DTb15YnDTMxsBoI6PZnToQc0EzdxqOsxhLpSVRYF5FTnOcBCeicNzubotuDEeTNcxYMwjT8M6s+IGzMMU4i7FZ3RypwVFlFauVVbw6eSV+xjwBWVf0O31vtMM2G81VN6Epg0WTozHx+nF6PJXnS27MOO08gSvrFCDLj8tLRJaBTz4B/pV/BfjqrwZ+3a8DvuqrQE0TH47fwEWERCbIqY/cPW3Zxtf7Evxut3/7YABy8WMi9+PUIZH/ff7fgFMPkTwR9u3XOQFxxT+3dh8VFsbHRv0FTL9obhqMr3iXpWE1kOVMg+JGrnBGvc1JuWJUkOc5vnzy5YE2PHegPfQOxeePMlYs1YwaPnQ+IKUpynpZ5On4sY8Fm3UCCCHiJMmLRwDCv8RQDOHHIhEJYRIyMaZqYrG0CGDQnp5fLAD2e10rr6ETscLkwDvAgrOArc6W0L4sqAsA2OuJr2K/ab3Bs9ozUagokoLl8jLet9+Lj1sqLaGsl6HKqujO8OdWjAoaZmMgDTnNU3iRJwTLAEYWKKOKE05/vtFNCZJArLzrso6d3s7A66IZNLFR3Riyjb8IN3bxrv0OG9UNeImHE/8EcRazFODTwrFuskKS66p6UQ9xHo/UFF0XP/HxpvUGz+vPRxZvjuZgwVnAbm+Xfa3Tt+h93GC5sYvXrdd4Vns2cCyyJGO1vApd1gcSmKcFXlBPO0WRchcYBjA/P+mjGE2lAvyyX8YKkl/za4Cv+RpgY4PpaACkhoaQJojSCFF8gpYcI80z4BrvJ57RYSgsvdVQDCZgJcpQUQHg0qLjJpoRSiniLEaSJ4hTls7LR1JRFonOQr8QdxTjhIURQgYFoAB6cQ+GbGC9ug5ZkuHFntDBPHRXRpZklPUyynoZi6VF+Ikv7pjDNLxefhSRsOgswtZsBEnAxktRR+go+OYQ70zlNBedDELI0OZMSWddi2e1Z+Lnaav2wOjET3xQSsX6LO9c9F/4ATCvlt7+SP1CN+yia3RFMrIbuUKo2gya6EQdLJQWxPMt1RLdndet19isboqRUM2soRN1hNkZH2Nxca+t2UNmdZRS8TNvh21keYa6WRemdeet2W3NxmZ1885FjGESohuf5jKd2u5rsobN2ubQc3lC+0W28aPoRB3suXuo6lVWeJ063/YLeXnxxkWm/dqqbtS9VZclSAO877zH89rzkevTc84cujErjiilQtx9H/iJj3ftd9isbQ5c+LmVviqp2O5tj+XN81Dwde9ppyhS7gJKWXdikhACbG6edUe+7uuAX/JLWJHi+6CahliTmcA1biPIAviJj9iLx84V4hcWRVJgqiYs1RIXa0MxLvRZ6O828I4H/3dePPD/Bs5tA43Y9ul/PiFEdDh0RQdG3BikeYo4ZUUML2T6ixj+eS/7GYiwsNMC5rwmIUxCeEeecCWNs1h4T2iyJjoz3I5ck9jx3mcBQwgRa7MLzgL8xEcv6omCZZw75pOA3SE7moNZexaz9iySLGFBfnmChtkYKH54t6FqVNHyW8KbBAAWnUV86H6AF3vCidZSLWG6BgA5cpFz8+nMp+I1FaUROmEHaZ5iqbwES7HEOut5uEHcJ41PxGhmz93DRmUDvbiHMA0H7vhVWRVC2yRL8Lb9FuuVdXFhXausoWE2cOgdohN1UDNrmLVmMWvNDowb/NhHJ+qgGTSHRLUnPtPC1M06K3xOBZXibvsORznNoIlm0IQXe0O/4yRPECbh0Oo599tZKi2x80J2eetUl3XMO/NoWA1QygIooyxCK2wNFClRGuHIPxIXRF3WUdLYzyHNUxbSGHaEE/N1Cxa+YbVaWR16TCIS5u15eLEndFyGcr0V7evgxi7ett4OFSoAULfq0BUdW52tS7fpHpLz46lppShS7oI8Z+vHk2JuDjg4YP4sWYbcMhHQhAn8wmMEeYCgF5x1FMY4EfDuiC7rMFUTpmqKYmRUd4DfIYVpiDBha4txFotC4mX9JXRFx5eOvyTcNK+77SP+/dzDvMPBV2J5QcCtoDVZEwm2Q5+zvwuTxezu83Tl9zqtYQoq2t39ZFmGOIvh4mzTgRACCZLwgLiptf11GChYSgvwY9ZhaYWtCzssOc1x5B3h2DuGLMlwNAcVowJHdYQI1NZsGKohxktJnggBLbfw594oYcaKAy6OdGMXNbMGRVJgKIYYD/CfAwW74LaCFnpRDxnNIBFJGNXNO/NDKcycOIux7+5jyVkSycj9AYT9Wynnx468UNmsborNmpJegqEYojjtL07c2MWBeyCOcRQUFL2oJ75HRVaQZimWS8sDa8jj0A7aA8Xf+a/DuxTn4RosSZJQNaritarJmvBa4UGMx/7xyM+vSApmrBnM2XPi99QvdnUjF0ESCM8XTdbQDbtinZifV7g/jK7oWCmvQCISc2GOe+iG3Wttrx37x6gYlZHr2hWjIjpoSZ6I7KJxzdyuCx+DbVY3h97PtmbjZeMldro7OAlObpxMfVc8Bo8UoChS7oYgAN68efivOzcH/JE/Av/3/i74zW2EMuCnPsIm26K4TndElliAGS9IeDT7+fZoTnMESSA2HLjxVZIlyJFf+MbzUx+GagzdOd8F/R2OfoMmPjqSiYyN6gYymqEbdYd0Jqp85vcBE1jCkii6uH19kiV3tkFDKUUGJuQN01BY23MjM1u1733jiHuyLJQW4MWeCKgbVbDwu2w+vpCJDFM1hctqSSuhrJexVF6CH/tI8xSO7rBwvDyBqZpwY1dk4LixK0SzmqzhRf3FwFozFzh2wg7et98PFIo8Q8jRHMzZc2yUMeLOlBAiipp5ex473R2mu6hsiNwizqjfa5Zn2Ops4Zl0plHh5mKcIAlEZ2ic91o36oJS5vJZM2rIaHatVeIoZT4dFxU1/Oe2XF4W3iYcmchYrayiYlSgSAqSLMGsPcsEr6dpz/vuPpZKSyNXanlxMmPNQFd00bHxYqa34Rd9/h7jRQohBFWziqB35jnDfWe4WzAhBLZqo6JXMGPOYLm0LLp+naiDKI0ufe/xTRvudHyeRWcRvbgn9E5lvXyvHia9qIe37bfYqG4MdVS48ZyjOdjp7SDNznRUD01RpHxMEAJ8+csP87VsG/iGbwC+5VuA3/7bESPHm967sXIj+F2MJmuiIOGeIqNGD3EWC7FdkASiIBlH33EeL/aEo+hdFykX0T8aIoQgzdKBO8R+oSwvymzNFkUCX/ntd4N1Y/fON2h4EdAJO+iEHfE74l0WR3fu1aCOd1jmnXmhYWkFrQtFtxnNxM9Bctmx8oLF0RxYEutavai/YNs6WgmmwlKba2YNlmaJ1x+n38jMVE0hQuRjmH682MORd4R5Zx5LpSW8ab0ZOE5DMTBvzyPJE2x1trBZ20Q7bLOQP28fz6rPBl7r/XftEpFgqibLBjq9078IPkIY93XAN2BUWUXdrI+tV6KU4tg/xp67h4bZwIw1M2Doxleuj/wjbNY24WgO1ivreN16LTQQiqyIAgVgRRjvpAVJgIxmkImMql5FzayJpGiZyMwUz54TPwsv9rDb20Uv6mGptDTkpdIMmgNeJmW9jAN3dPxCTnOAYqBo0WUdFYO9nhZKCwiTEG7C1u39xB85FnIjF82gOdLYzlANLDgLzCU59jFjzaAZNO+tmwKwQuVN682FWqOG1YCt2jjwDoRL70PrVYpxz8eEZTEvkftkfh74g38Q+L7vQx5H6EkpusmJWMe7CG71zdvVuqwPtSG5iRPXaPjJmf/JuHqVq+B+CaZqDqToPhQ8uryf80JZP/HRDJoi/4ZfdG3VHnCD5auyfGvhohPnTeGeIqO6LI7KUnzvo8tyXsPiJZ7YnuHancuO9dA7hCKzLgEXifITdP94woYt1mAppejFvYGLGC+CTeXi18q+u4+yXkbFqKBu1kXxqckaXtRe4EP3AzpRR4wRlkpLeNV8xcwGUx+6enbhcCMXhmKgZtQGzOo4PBuJbynNO/PsdaHZMBVzQGB9GZRSZHkGVVbHHvH0FwQUbHS67+5jxpqBJEtI8xTb3W00/SYoKLbaW8KefqW0gnbUFgWkIimI0ggfuh/gRu5Qd4J3QRZKC6LDw28sAKa78lPW4ehGXRAQGIqBbjw4WgrTEF7iCV8SW706foGT05x1gdyAvZ76zl8b1Q1QnK1P9wtvKah4TYwam85as6IoWy4vY8FZwE535147GF7s4VXzFTaqGyN/34ZqYK2yxtK5VdZZeSjzN36OewwURcpd8Pbt/bjMLi0Bv/E3At/7vcifP4cbdtCNTwuTPL5wtCIRCaZiom4N3w2meSpa7/3usHw8dF9vEO5TYKkWFEm5Uph31xAMFykX0Z9/c+wfi+C2knbaKdAsOJojckDSPGUbL4mHpt+80zTU810WmchnXRadaVnuo8tCCBHf42JpUbTeL7OAp2DC03bYZt0pSYMkse4dv0AneYIgZdb6Sc7Sk6t6deB3k+UZojSCoRowFXPAi4WT5il2e7t4VnuGBWdBBDQmWYJ2xDJWenEPEpHgJR7LWyEyDNUY0i5UjSpWKisDYw5ePAmb+r7vmYLiRf0FAHYRH6dI4Wnnijze74qb3h24BwPFxLF/DE3SsFhaRJZneN18PeDsGqRsBPWs9gx1q466VUeURjj2jtGNu1gpr8BSLXTD0ZEc7aiNhdLCgBA1zVMcuoc48o+wUl45cxGWJFiaNaQLymmOdtAWRQoh5NIE6YvIac5ymPxjlkN1WqxX9AqWSktYLa+iE3Vw4p/AjV1R1C+Vl4Y+FyEEK6UVfOh+QJqnmLPnxO/3PgnTcGhj7PxxAWdBiTxh/L7Pj9zd9zFQFCm3pdcDfuAH7u7zWRbwR/8o8O/8O6D1Otywg46cotN7c6kNN3/RVQ3WruWVO1+H5Ap6/jkeupOR0xxe4qGusDuzOHi4IoXrbm76PWc0E062h94hZEnGWmUNNbMmNgb4mmVZL8ONmADwrjss/FiClI3d+LFw0yhHc8ZKor0uEpHE97dcWhbrtd2oO7JlHmcxDtyDsT53kASYtWYHfj+8O8M1TKOKFICtwLbCFupmHYulRWy1t0DBRiMvai/EHawmawiSACuVFdiqPbSFVjbOiha+oXPZuKtfHFoxKtjt7V6qmVBlFUulJTTMxpUdMN5h2u5uj7yoJ1mCqlEFwEYkXGcx8HMJO9jp7ohC4yQ4wZ67BwB432Yru2Eais4QR5M1zFpnFulcd8KdVWUiQ4IkxhKGbAjh+XnaYRuLpUXxsz6fIH1dzhfrlaiCF/UXqJt14Rq857K4gjlnbmThbqgsTmCvt4fVyipWy6viZu0+SbIEb1pvsFJeuTRniRCCWXsWFaPCBOv+8b2NpB6LkRtQFCm3x3WB/+a/uf3n+ZqvAb7t20C/8zvhSRk6Uoz2FYUJcOaLUTOYV8P5lc2T4OTa/hj3AQWFH/uom3U4mjN0grxv7mrEREGFgyrA0nf9xIet2sIpdd6ZxwI5cz3l7emrBIA3OZbzglYeyMfHEXfdZZElmbmpmjWhWWqFLbFC2m9zPw5cW9H/+6Gg4sJhaRZwQaOCUrZqXNJKaJgNdMIOVFlFw2xAV/WBkQ4XhI8izmJ0oy6aQVP4iVxGRjO8bb/FpzOfjvQ94fCcnpXyyljFox/72HP30I26l75WeYfistHAkX8EQzFEnlEv6oluw4fuB6xV1li0ReJDJjLb2HHmxN11N+pi392HG7lszAQCUzWRIxc/Hy6YHXUM/LXBx3ymasLW7JFbR9ehf+uwH65huSrRuWbWEKYhTvwTNKwGNqobA9qd+yLNU2x1thCm4YV5PxxN1rBcXmZr7/7hhe7Et0GTtUuPYZooipTbwLso2S1eQLoO+kM/BP93/FZ0aIh2vH+lS+hF4xzeZm2FLXSizsDFdBrgd8SWaj2sLoWM1qTcBv4Gz/KMjRgyViiM0rNUyhUsY1lsDPELxrgBdRd9/fMfK7osbiA8Wvj2zX10WTRZQ8NqsJybNEI36kKWZFaUhd2z4LorDPR4V4JfEIGz6AJDNi58rRAQIQBtWA08rz8f+9i58Vg7agv/lesQpiF6UQ8VozLge8LhYXiz9uyVF4Msz3DkHWHf27/yPatICmz1TNNzEZRS7HR3oCs6ynoZG9UNvGu/EwXzoXeIisHOHQv2gljRD5MQ+95ZICPAfs9z9hxKWmlA9G5pFizVgiZrQ90ICop2NLgqXTNrNypSFElhmiytDEuzoBCFOQCf5h5xg0VelF3FvDOPrfYWNFlDSS9htbyKd+13934+4ltIXuJhrbw20tK/H65ZaZgNHHgH6ISdOzvGx7LZAxRFyu2IIuCHf/hmHyvLwG/7bcAP/iBe0RO4/vaVL0CZsLtYrgznreMgCdAO22gGzSsDwiYJN1CzVAuyJCPPHqZI4eOeu/Ql4D/7UWLc83qWulUXhl39G0N8hNSLe6ITMc5JSCYswC1KI3Si0RsPvMvSClrCr4RfsLjW5CLzvZugKzpmFXaBqJt15OUcSZZg392/0HODk+QJNqobCJIAYRqK7SmAnahFMu6p5w738uDjtXG7RZRSeImHdtAWgvObvlcopehEHXEM3MxMJjKqZhWLzuJYBm1JluBt6+2FI63z8C0bbqZ3GRnN0Ak7cDQHuqLjef25SIROsoStjZeWxHEceUc48o/Ez14mMmbsGZS0kngt88KImzkCw+8BTifsIMkSMVbgv6txCkLuTVMzanA0B1EWoRf1sN3ZFjdx/RuG3GqAr6aP0n/0f+7l8jK2OltQJVV0Bc+nOt8XbuTiJDjBgrww1nvQ1mw8056hG3Vx5B1d2Wkbh7t2N75PiiLlpnge8Dt+BxBfU1uhqsC/++8i/4HvR0/J0ZJj9ILkwjcHAYGu6MLWm9/xZDk7ATWD5kil/jSS5+yuWVd02KqNdtZ+sK99l52bflv/qz5nRjMce8cgIFgpr4ji5iQ4ESZas/YssjwTG0NX6VkMxWCjpNRHw2xgubTMTuJxj+WjjOjQ9Otq+J2n0LKozpV3dddFIhJ73Z7ePauSijALR+a2dKOuWP2uGBXMY37g83xm5jOIUhZvwP18rlNghUkonGDvcvTJ3XUVScFSeQlplqKkl8buWHXCDra729fSRPCCzE/8K78PvpnzpvkGm7VNKJKClfIKVsor4jk5zdEMmjhwD8RxcA1S3agLF1UKirpZR5ZnWHQWMWvPQpVV4R48Cr4VxXUYXPDdDJqXHrepmFguL0OWZOYW3Nu70tyNUoqUstFnL+phpbJyqQeNKqtYcBaw3dvGemUd88686HTcd0eFgoqf91JpaezXC4+76EU9nAQnInLhJjwW0SxQFCk3w/eBv/7XgX/wD8b/GF0HPv959L73D6FNfXRwjDi+eENHlmRU9ArTmhhl0TLmSvuT4ARJlkxt12QUFOxOtmqyLJZxM0LugrseL/UHHF4FBcWRdwRCCJZLyyCEoBN2xHiE61ls1R5Lz1IxKsKjoxf1sFpaxXFwjDl7DjW9BkmSxMeN7LKc2r+f77JUdLZ+e5ddlpJWwmdnPyvWX/n3xIupjDJDu7ett1BlFc9qz4TmgqNIChTteqeqJEvQi3v3WsSnWQo3clE1q9cKAUzzFAfuwUA44zgQELE26kYXj3r62WqzUMVW2Bq6aPuxj+3e9pDuZN5mG2tb3S2h1eBdwOf15wMXVe6bdBHnbfIvS5AG2IV4tbyKI/9IeLVcl4xm+ND5AIlIl/5ebM1G1agKjQ4X+u52LxdC3wU8zdmNXczb89AVXXgzXQVPQA+TEO2wjZPg5Fod9P7X0WOgKFKuS54Dh4fA5z8/3vMJAf2uP4jO9/8RHCVtuPnFbzwuCGtYDVSN6tALNkxCvOu8G6nofyzwdvFD6lJ4gXenmhRc73NSUBy6hyAgWC4vY726jnftd8yH5Bp6Fi/2mCGef4KawSzlU8oCFb3Yg5/4mHPmEKURlkpLbPsij4VOZNQd6aguS0ljJ8LbdlkIIVAIO83wC13NrAlvHp7Y7CUedEVHmIZDRUo37OLIPxIZSNz5VZM10VngeUlBEqAbdW+cBXOfUEpxEpwMdC2ugyzJcHQHWZ7BTa4uUnjHQpVVlLTR4w9uZqhKqrC6P3APhCaIgMDRHSw6i7BUC17s4W3rrdgivOpc5EYuywo6fQ2NSpDmOJqD1fIqtnvbt14NzmmOrfYWZCKLDKZRzFgziLMYHzqsUJmz56DL+rU7XDclzVPs9HaE6/e8zfKQxhlhGqqBBXWBBSmGzAOGuxpfZifxmDZ7gKJIuT5pCvztvw1o2tXeKF/7tfD+v38R+3UVnfwYVBqdVaNIikhWvcjaOc1TvO+8f9QFCgAR7vaYixR+Yr+urwxv80pEwmJpEeuVdbyj74SYcJSehbfIeYeD3xmW9TKChOUxBUmAqlFFL+6xv09dgo/8I5bVQiToko71yjqIRJi7a5+WZeAYT7ssPKSOJx2X9TIcnWlZ+M8zzljxw/OdrrMtQAgRGzfnHVTPk9McbuwOhFESQgbGbtxd+CG32BRZGbtVf96U7SZwQ7Ze1Bu7za9ICjaqGyPv0C3Nwov6C/Y7VHTsdHfQdc/Wyg3FwGJpETWjhjRP8a79Du2gDQCYt+evFO8Cp7qYqCOKFFmSUTWqOPQOxXP4FtRaZQ377v6deZdkNGMpydLzS83zlkpLOHAPsNXZwlplDRWjAkMxsO/uoxk0H+Q1ldMceZZju7uNY/8YM9bMyBvVUUhEQtWsompWkeWZyBDrd8Xmq+JxFl/rdTsNEDrplKPHhOsCP/3TwGc+wxxgf/Ingb/8l9nYJ+2by9ZqiP9f/xkOfuPX4STtIhtxUuIhW3WzjopRETPCKI3QDtviosTZ7e4Kr4PHDAHB8/pzVIwKXp28Qie6XzMlgHVtPjv7WfzC4S8MZPvcFJnIYoTxhcMvXHszhI995p15xFmMd+13wpH3wo853dYxFVOYuPUXDADrUqmSimP/GBKRcOwfY6m0hL3eHqIsgqM5mLFm4CUeShrLrznyjgY2NggIQEaPsbhd//PacxiqgXbQxtv2W/GYqTAxpama0BX92tqRy+hPsubGgFyIneRM03VZdtRdwDtdjs5+7g2zcaVz7EWmbOPAi1QeDzBjzQiL+e3u9pUfT0CwVl0TY56m38SBd4CaUcOsPTv0u+Guy2EaApQl9yqSgiAJsNXZEgWJLuv4qrmvQpiG+NLxl678vizVwqczn4qbr17Uw+vmaxBCWACgXkXFqKAbdYciDu4CUzHxvP78ygv+kXcEN3axVlkTP5tu1MWBeyCK5IdEkRQxCuq3l/jYKDop4+L7wD/7Z8A3fzNAKbC5CfzJPwn8lb8CmCbwN/8m8Ff+Cuiv+BVo/ck/it34BFE6fAFWZRV1oz5guDZqdXilvCKKlDRPcRxcviHxWKBgWy3cy+MhihSRcXKHrf/brDRTSoVL57wzj43qBt623l6+Unq6rdOLe8JJlW8m8PVi/npZLi+DUsq0JYS5dGZRhpJWYhsyIDjwDrBUWhIXGL4yy6Ps3dgVhmYcbrK21d1ibfL0TKCb01wcGzDoZ8GzeizVunbiL+cyXQpfA49zdqcYpzHinLnPxlksug682zKqU0kpHXmx7U/t5Xe340YSdMIOdnu713ZaVSQFs9YsamZt5B2vpVqYs+fY9swlgtKaWUPDbIhj2eowfUqcxXA0BznyAXM7bkF/3pGXgqJm1oS1PQ+/DNJgrMLrvE2+ozlYrawOBT22wta9FAJBGuB95z2e1Z5dOkaZtWdBCGF5U6fbQf1i1VbYutRx+a7hoyACNp7hic4XddufKkUnZRyShFnff/VXs62e8/xr/xrwZ/4Mws99BrveHtpkeLVRIhJmrBksOAtiHujHPtohK07OC5+qRlX4PrSDNt603kzVfP02lPQSPml8gm7Uxavmq3tf+yvrZbxsvMT/cfB/3IndtCIp+Nzs55DTHF88+uKNRXYSkbBSXsGsPYsojfCm9ebaFzTgzG34k5lPBtZ1z8ch5DTHic/M/UzFxJwzh58//HkkWYKN2gYMxcCRdwRKKSzNEr4Yh97h0O+Ia1euY4JlqiY+O/PZBzvBfuh8EKvKnG7YRZRForvA31NhEmLP3YOXeFAlFZZqwVAMZkI2wqX2Mrjj7k2En7ZmY628Jrb4LqNfPN0O2wjTUHw/hmLgZeMlNFkTqbxJlkAiEtYqa+Kiq8kaNqubsDTrwgLuPPx5u71dJv4dsbEFQFxcq0YVM9bMQMHVCTs49o9hqzbmnDlIRMIXDr5wp5ES56mbdWxUN271+hMRGLHHEueTUHgBPdTomm8F1ozanW/lTSNFJ+UqKGWmbd/wDaMLFADUNHCyMYfd3jskI85l3EGQ+2Pwef9lWwd8xVAi0sDJ5ynAtRSWakEmMlJ6f2mkAIRHyl2bud328+WUzaAlIqFhNfCs9gyvW68RJNcbSVFQMQahlOLLJ19GlmcDehZuD79YWgRwlqWkyioopWL0wz1NToIT6LKO9eo6JEjYd/dHbghdhzAJ8YXDLwgBrK7o0GSNiWAlDZpyty6Y/fkznLJRxlZ7S1youKbF0iw8rz9Hmqe3dund6mzdSFfhaA42a5vQZA1e7KEZNMUGX0kvYc6eQ5iE6MU9qBITDjuaI9KCee5LnudYKa+Iz/Ou/U4UKMulZfiJL0Z8vBCL0givW6/ZOOtU+3TReIT/7LjVPw8n9RMfXsJWkrnHyUVjClVSWR5U2BGjrPveqGkFLaiyOrCCPS5JlrBunqSIiAhOlEZC7xGlEcumSkNxY3CX5x3ezdzt7eLAPUDVrKJhNi71hXnsFEXKVQQBG/Fsj54Bp9//H+HDd/3f0co6oOfeizxUjBt5RWmE7e72WEmXfD7saM6j8EC5DnybpKyXYarmkB5DItKAKJILVbkpGzf06hdN8pPB+ZMCBRUFBf843hW4TeF3V6LfnObY6myJELZn1Wd403pzbe1MzazBVm0hhu3P+CEegSQxzUhZL8NSWUCipmr4dOZThEkITdEQaixoshczYWaURXjbfouXtZfoxqNzYq4DxZl4z8XZaIsQAgmS+BmMKi7uEkMx4Mf+yG7FTQoUvlVVNaos4Vi1r12kWKqFzSorUA69w6E1WFtlY7JW2MJub1e8F3ingtvfl7Uy4ixG2WDC6nftd4izGIQQLNgLSHJm2gacjV0AYLe3iyAJECCAG7twNEescDvqaeKzag75a/QnXXOyPBOFSZqnaAZNtMM2GmZDXNx5qngv6jGdjFmDLuv3llUDnG7YeYfCQfc6HPvHLGpANmAo7A/XC436GQCssImySBQvYRoOpMv3m9HdhIxmOPFP0ApacDQHG9UNZHn25LorRZFyGZ4H/P7fD/zzfz7y4ezTT7D1h34HWqkLnOsgykTGYmkRc/YcCCFoBS1sd7fHHjdwu/Dz4sinAKUsx4dnDvH4elMxxZufr5fywuK6n59v3vBCQiISntWeDXRU+p/D/53/Of/f/X/4ZgnATtL8bndU8dM/JrnohJTTHNudbRiyAUuzsFnbxJvWm7FXIOsmc7QlhLBxQXUN79vvB7JwsjyDG7twY3fAnbOklTBjz4hx5Iw1M5Dq3I26aEdtzNlzeBe/u5eOHqUUGVjuD9dD8AvdsX8MVVLFBTLNU6ETuSkVo4JW0BprpHIRPAagHbbhxZ54Hc0787A1+1pFrKmYrEBRNBz7x9jp7gx8rEQkcay8oKdgGposzYSL7Ep5BVWzCkM1hCA7TEMQEMzb8yCE4KB3AAoKUzGxUd0QRVF/lhbX4Bz7x+hFzCCQC7cbVgMr5RX4iY8kS4TrbP9Kq0QkFgR4LjX7/DpwzaihF/WQZAmOvWPM2rPw2/69do0ppdjt7kKTtAHL/qtwNAf77j562Znuqv+mSZd10ZXi5y9d0YfW6QFWuPHuCy9ewjRElEVXrg+Pgo/98jzH69Zr2JotulhPQbtSFCkX4XnAX/yLzLRtBPnCPD78X74erfY+4Ay+EC3VwmplVQRw7XX3bjSf5vqEx2RhPC69uIcFLGDWnh2Zt5Hlmbir6l89tTTrzAOjbx1VdFggDXRb+B9CyMgTxm0wVROfznw6urhBXyF0rmgS/91XCJmqKS5EpsouWm9ab66c0TesBtYqa5CIhCAJmDDbrCPJEuz2dke+5vrdOcM0ZBeH2MeRfwRHc2Cplmhpc6+VNE/haA68xLu32bshG6JIOfQO0Yt7MBUTO8GOuEjy14QmazAUA7qsQ1PYRWHckZGu6AM2+1dBKRUXEz/x0Y26CNNwqMN55B1hxpqBrbJgx3FuSAzFwEZ1A4ZqoOk3sdvbhaVaAyJqiUiwVRtJllzYYYuzeOC1whPRozRCw2pAlVRm+w4KQzGwWduEruhoBk3sdHcGLorcHqC/c8aF29wErBW0cOAdQCYy00QpGip6BYulRbxqvhq5DdMO21jKlkba5B/5R/ik8QlM1byRLus6ZDTDVneLdb3GFHLzcdu+uy/+jReKoKdalcQDgrPOLxe3myq7+eLjTV3W2QgWg187y7OB0VGYhmJ0dFXxIksyG/tmieiucO0KH/k+VooiZRRBAPyTfwL8kT8y8mE6M4PtZzM4+ZpfAthnv3yuLeBW2V7sYauzdeM3nRu7TMSoWLeKOZ9G+FhClmT4sS/aokEaIEzO7io4FBSqrOJzs5/DsX+Mpj9ord1/seFjILZNezYy6i9aRhUyQ4/3nWz675p44BnfKuGdFVmSb32Xz+nvqFx0sZuxZrBaWQUBwYfOB5z4J+zjqpuYd+aR5dmQluQ8PAMqSAMc+8cD/izCVO5Uz/Ky8VJsrNzFKveo74f/Ht3YhRd7mLfm0TAbiDKWU3TiMy0FH4dy+kdGuqyL38Wo37tEJFBQ1iE43eY4X2TygpJfMHiu0mU/yziL0Yk6wlaAj1UuQpM1bFQ3YGkW2kEbW50tmKqJulkfKFJsjQl3e8FofxQCgjlnDvPOvHCznXfmsVhahKEYyPIMH7ofkNMcqqxio7oBUzXZxk97a6iYKGkloRvrRyKSEL/ycxPXkyVxAkd1mOlgPLqQPW+Tz1drm0FTjIVm7Vm8b7+/9Od2FyRZgnftd3hRfzH2TeCCs4Be3Lty7Nnv2ZPm6cB7hb/+eCBi/+hIkzU2BsNghy+nOeKUFaF87Z53X7I8Q46cFd55PHBz1K9dMVUTNbM2EEj7WCiKlPMEAfDqFfBt38ZEs+egtRp2vvoFjp/NA7/qVwKnJ9Xz4tgD9wB7vb1bFRZJliBKI+gKc9nM0qdTpOQ0F6t+/dbcl8Gt4i3VwglOBh4buSF0x11jXvCUjbIwwXrXfse+9oiCaJwiaFTRxC+0tmaLQqVfpEpAMGvPYrm8DAKC7e4228o5vfBudbawUd3AYmkRGc0GjLPOw7s3/Rf8fj3LkXcESZJQ0StYLi+jarL8qPft9zdKtL0ILkgEIHKMcpojzmNUzAossLv7pt8c+TrhIyN+V3sVqqyKdf+76gxRULSCFupmHVWjihP/5MLPrcoqNmub4g63E3WQ0QxlvTy0il7WWHfJS7yR3/uMPYPl0jKyPMP79nu0wzaCNMB6ZR01s4YT/0Rs2mxW2dfsRT2877wfOj9xa/xR68V8DJRkydAokoDA0iwEyc1t8k+CE3xS/wS6rN/rlg8nTENsdbbwrPZsrO0tWZKxUl7Bq5NXNz6v82I4zdOBnyE/H/QXL7zzwv//81oTbtAWZRFAIcalSZYMjZ55gCSPwHhMFEVKP54H/OzPAt/yLcwX5Txf//XY+6E/jsNZEzQMAU0X4tiV0goM1biWOPYqcprDT30YqgFbsx/Epvmh6C9SbNW+0sys/2Ns9Xoz/7uC/z5lcnZCE9brd1wQ9efYbFY3B1ZIF51FzDsshO9D9wOOveOB11o7bIs8kuXysrhLPQ83YANw4d0h17M0gyaCNMBmdROmyvQMB94BDt3Dka9zfrK9ypGUUzNr4uTJiwcAA5tOtsbGKFel/47DdTeTxqUX9RClEUpaSfiKnEeWZKxX1gfGj4ulRfiJz9bA/bMOzCg9Sj91s46V8gooKD50P4g8LALWITKogYbVEBfBkl4a2PgZdWyWamGvN2wcaakWFElBJ+wMdXT4SOrYP770vDfKJl+R2Sp7kiXoxqzTwn2E7ptu1MVub3dssbajOVhwFrDT27nT4+DnsizLRNcQOOsQypIsnJ11RWfbcaejzv6i4ylu+RRFCsd1gb//94Hf+TsH3WM5v+7X4eBv/TXsJyfsLegwo6wFZ0Hs+V9XHHsVFExgWjfrsFV7qHvw2HFjF/OYZyMHkLGKOjd2MWPNjD3zvw/4BgjvetyHz0uSJXjbeotntWco6SWsV9bxofsBi84iGlYDOc3FiGfUz63pM0v7lfIK1iprzJ783MYJb9/zLYSrCJIAb1pv8Kz2DKZqYqW8MnI9GWAXyapRHatI4YFnfuzDT/0BjUT/cSmSAk3W7qRIuS/4z3nOmUPDbAwVKTKRsVHZQMWowIs9KJIi7phXyitI83SgAFAkBZZqiRZ/P1WjirXKGhv3dT+IURhfIX7feQ9VYt2TmlkDgIGNn1EYigFVVkf+3nhR5SfD4lYuFL2JTX7NqIlu37F3jM3aJg69w3vd9Onn2D9GSSuNLaSdc+bQi3t32km8CN4hzDJmwjdKtMs7L6YyKNp9Kg61RZECnIlkL9CgwHFw9Nf+39hNmuKteV4cu9PduXFq52XwNz3PRnno7sF9wkWYpmpCkqSx8kj4Hb+lWhMvUu47fyjOYlGoVIyK6CTwAoV7moyCJy/LRMZSeQnrlXW8pW8H7sYNxTi7Mx6zfR2m4UChslRegqZoOHQPB/x8ZEkeKt74WOv8xYeCYq+3x4odylbGuQbr/InW0iwmUJximkETc84cKkYFe+6e+H5VWcVqeRVVswo/9geSn1WZBUv2b9kAEJtC5wXLPOtGlmR27vHOXgtBEuB9m41yeBgh7/K+bb+9tCPraA7CJBx6bxEQsclzUQEzagx04c/ndOsRYNtW/NzJxaJ1s37pmPIuyWmOnd4ObM0eK3iv32/moQqp8/SLdvnWHjAo2jUVU7hRj5uwPI08rd3Wm+B5wB//4xcXKIaB5h//PmyrAfJTz41ZexYvGy/ZtkPs4VXz1bVj18eFC0ot1XoylTGHaw94+3IceKDeRamuDwEf98iSPGQhftdwr5IgCURxxAviq6CgbCTjHUKVVaxX1sWFBji7M+bbA+PCCxVeMM5YM/h09lNs1jaxXFrGjDXDtAt5MiBgnbFm8LnZz43cNOBCVUIIntWeoWbWIBEJdaM+8DyeqDzNBGkAL2apzhWjIi7w/PsKkxBv228RZRHc2MVW50y8WjNrbF34VN/EX+d8zRlghctGdQOqrGK/t48D92Cgs5FR5pNDQLDoLIqk33ftd5caBRIQ5rWT+kPnMlmSYaqmeM+ex9ZOPXrGKHZ5ojenpJXE+5+HcM5asw+a1Bum4cDmzlVYmoXF0uKZSH9K4O8jHqGx5+7hbestvnzy5Xsbcd430/+Ov088D/gP/gPgL/2l0Y/rOtq//3dj69v+deSaei/i2LpZh63ZOHAPRnYGsjxDkATsTlq10c7aN/5a0wbXmHC/jnG2oPjHTLKz1L9JNGvPoh227/U4wjQUHRVDNdAwG2IN9ipymmOnuwNFUoQtOPdg4ZsaNzFp44UKT42ViCRGChxKqQhRTLJEaDQ0SUOmZMKRs3+VXJZkJhKnGebt+aEW/GPwDCI4y3Wat+fhaA5qRg2yJLP4g/agB047bGO7uy28brjg+SQ4EUUl74AJT5VTh+A9d2/kuI9v/CyUFliCevv9laMYPv7jIux+dFkXFvtDBQxhwZfdqHtpscvv7utWfcAUjhCCmllD0GMFlJ/46EQdLDgL2O5s36tvSj/H/vFQjMJlzFqzIpJgmuHr41EWPWjhd1d8vEWK5wHf9V3AD//w6MdVFZ3f9m149/nfhVzTULkHcayt2aJlm2bpyJRjCjpYpEz5G+K6uLGLOXsOlmaBeOPpUrzYQ92sT0WR4miO2KC4T4I0wJv2GzyvPYelsbvycQ3fcppjq70lzLQ2qht433kPUzFBKUWQBszv4tTVV5ZkMW4RCcMjfs5xFuNN6w2qRhU1owZLs6BK6pnlPCFiRs4xVVNcBPqTjXOaC8+MJEuw6CyODNeb9iKFb15xAaOpmuL74OOWUd2MY+8YClGwVF5iKdnlZQBspMjHL7qsC3+TdtAeMn3r5/zGzzj6Ce6cOqqY4d/PqO0dRVJgquZIsSvPlaqZNVSNquiiUToY9ljWy8zS//RzH3gHeFl/ycZ7t3Q6Hhde0POx6lUQQrBSXhHrwNMMX6d/jHycRYrvA7/7dwN/+2+PflxR4P5fvwnvv/8PAbqOpdLigDh2p7tzqxU5AoKqWcVKaUWYJnXji08i/bqU+xJqTgruqcA3dsbpSrmxy7YJtOvbj98F5y+Uc9YculH33tupQRLgbfut2LB5VnuGrc4WvNgbWGMG2IVDJme+LYqkiK6Vrdl4WX8JVVaR0xzPas/Ec/o/B4ABV0w3dsWdNPeC4FlUraDFtCSnWwh8hKcpmsiZOT8TvyzZ+CKm2UGT639mrWFzwiRL8L7z/tItqgPvAJqiYcZiDsB848RLPMiSjM0a+73HaQxHZ5k9o25aLtr4uQpHc5iJWDZivZh3dOLhDSNbs5nrad8Ih6+UV/UqykZZvGf82BdOtEulpTObfNWCJmviYp9kCY79Y8zb83gbv32wbkqQBth398fO99EVHRvVDbxuvZ76cUqU3v9a933w8RUpngd8x3cA/91/N/pxSYL3r3893v3gfwjFKmG1uoaSXhKGSLcVx8qSjKUSO5H14h5et14jTMNLP2eYMc3AQwXyPSRpniJMQlgaO0mNYxKW5InQpUyiSDk/h7Y0CxvVjQvXOm8C13HIkiw8LlRJHVDtm6qJ9co6oiwa6FiMo13ibd9+g65R8M9b0kuYsWZY1yPPkdJUeIzkNBcOwRnNhAdE/zpsSS9hs7Y59Pl5gaXJ2ljHPa3CcUMxsFZZG7kCmuYp3rXfXblmz+MRVEkdDLDLIqxX1wf8TRadRWxUN7DV2RpYL68YFbHxs93dHjI9vAgCFqngxz7yfPBnzP1R+Kj1PI7mIExDSERiURcms2Tnr8c4i9GNumgFLXixJ25EelFPfJ+EEFT0ykBHohk0MWvNihXlh+LYO0ZFr4y9zmtrNhadRWx3t6f29Qnc39r9ffPxFCmUsg7Kv/VvAf/oH41+DiEIfutvwdaf/j6US3UsVlfFybwZNEfOaq+DrdlYLa/CVE3s9fZw6B1e2jmQJRkNs4GaWQMh7EJ1He+JaYbfuVeNqlhHdHRnrCKF+8dMQpfCj/s8Zb2MzeomPnQ+jJ1a3V+I9CcD64ouug+arF3aPTBU48ECxfj4BmPqt/k6bU7zAW+ZNE8RZzEO3AOhY+BOvtzqvmKMvkjch9PtbeHhgJf9HsY97oxmeN95j+fSczEaWXQWQQgR/iZxFmOrs4WMZlivrrOMI+8Yju5gvbIuNn7GPV9JRMKcPYeqUcWxdzzUre1fLz6/zSIT5qtiqRY+aXwiumU5zdEO2mhHbXTCzsgtmPMjKFuzB0a+POTSVMwHvcBmNMNObwcv1ZdjLyvMWDMI0/DW14j7ZJq7kJfxcRQplLIOyrd8C7O7HwUhiL7j27D9Q9+P+eoS6lZDiGO56LAVtsYyHbsITdaYW2pwgn1vf+TYRpEUOJrDTtJaaahF7mjOoytSFEmBrdrIkYsoeEu1YKom0jwVjq2O5lxpJc7xYg/VcvXBixRuiT+Kkl7CZ2Y+g1bYEkLoUcdmKAbm7DmYqimKkcd6AhEdlNPk5f6/0zwd+gMC1I06ZuwZLDgLqJv1gawSPla6KPxv2rYpePrsqPXOLM8QpqEIfDu/UqvKKhbsBXSjrjDvAtgd715vDy8aLwCwi0uWZ9jqbAldAddPZHmG1fIqNInpPsTGj3cw1sWSr0Vz0fOcMyeSyd3EZR3Lc3oUAgJFZjcYVaMKS7WYS7Kiw4s9tMM2WkGLbQQp5oVrunEWI0gC0cmzVGvAioALPm+STH1bvNjDoXeIxdLiWM8nhGC1siq0OXfpZHxXTOLneBc8zqO+DpQyo7Zv/Ebgf/qfLnxa/M2/Eft/9k9gtbEBQzMRpRF2ejtoB23IkgxDMbBSWsGr9NWNq/p20MaRdoSG2UAzaA4UPLqsY9aeRc2oQVM0hAk7WZ/4JwjSALZqY6G0wE4IYxqfTQvLZbaWCrC5qJ/4aAUtbHW2EGURdFnHpzOfwlTMsTOK3NgVd3EPYarEKevlS8WbsiRjxppBzajBSzykGRuBJFkiPGEqRmUqTxjXLTgymg1Fzl8WP6/LOlbLq6LFzwWX50my5MKfz4w1g1bYGstT574p62WxCgycfe+8cOZ5Oc+0ZwNeIAD73tfKayK1uBcPbs2cD8Pkr6sP3Q/i5ianOfZ6eyAgWCgtAMDZxs8YujVHc7BWWRv6HZT0kihM+s3l0jxlIunTcQ7/HVFKcegdoukzV2LeOXtef36pHobHL/Cvz7N8uFcMNyyb1MX+wD0Q+VXjMmPNoGpU0Y26OPKOECSB0G8BFyehn4f7nRCQO8ts6xewPyam70x5l+Q5c4/99b8e+F/+l4uf9/w5kr/2V7FUnYGqamgHbCWQi2PTPMV2dxsv6i+w6CziQ+fDjYoEblrlqI4oePKcxbvzJOB22Eaz04QfD3oOpHkqipRxBabTghd7MBWWB3LgHiBKo4GfX0RZaBZ3uxwno4gbRzma82BFiqEYWHAWxnruQ3ioXMY4BQfXj/A/1yk4rktZL2OtsjaWodRla5K2ZmO9so537XcTu3gRsJXZ1cqquFDnNEeURjBVtjHF3YD52nFJKwlhqCIpWKuswdZsfOh8wEp5Bbqsi5GQJmuoW/Whrztrz4o8JQ73YgGYy/A4uohRx38RiqSI5/R3FXjUgkxkKJIytGnER9M8f6o/+bs/Dfx8Z2zenocbuyK4U5O1iQk+M5rhQ+cDXtRfXGt1l3fe62YdQRKI9x0XnPP/f1RoZZyxbbdFZ1Fo0bi/zW3eizwX6DHyOI96XHwf2NoCfuRHgF/+y4F4xArW/DzCn/rH0Co1yIoinDzPv9Hd2MW+u4+l0hLc2B2ZhTIOaZ5iu7eN57XnWCuvQZVZlPeJf8Iu4BdsDRkKm3c/xrDBZtBEM2heePLMwYLkDGIIEd5V8Luw++4scVFn3ayjZtQm4tp4vuDIaX5ph+O+C47rIBEJM9YMlkpLNzIjjLOYjX8UC4ZqiK2PSXUSuX5jqbQkRnTCYFAvgVKK7e62WEnPcmYDP2fPoW7WxTmkpJfwvv0evbjHXKtPxfCEECyVlqDJmtDu9BvwLZeWEaYhelFvONG4M5xofJ7+cMrrrnNTSuHGLtphG92oK6z83dgd+rqO5iCjGdphm3UFzoVuykQGkYZHd7wIfd95D0opZCJPNAbBT3xsd7exUd240Uj2MlH6uHzS+ARu7IoNQl7kyZKMdtAe670g9GSPkKdbpHCR7M/8DPATP8GSjX/ZLwPa7bPnOA6i//EnIc3MQNVMfOh8uFT4dOgdwtEcLJeZJfJNd+PdiK1yVs0q0jzF6+Zr9KLepS+2/pajqZpTv5ffz1UnTkqpmFs7mjOWmyrACsdFZ5H5zNyhPbVEpAHxZkkr3ZlmhLtBjjtSmaaC47qosoqV8grq5nBXYBx4R6ITdiARCaqsoqyXUdbL8BLvwbuJqqxiubQ8kOIbpzHcxBUGjzu9YcEqt4Gv6Mz0jufq8FEIt7AnIJi1ZtGwGsLfJExDPK89H8i6WSuv4W37LVbKK5cmGp9HIhKWSksinPI6dMOu6C7nNEdZL+N5/TkkIuHAOxh6PnegPfaPLx09abKGqlEV769W0BIr8s2giZSmE3+tt4KWeC1PAlli/kbnTeYopTjSjrDb3R3rd/8YjdyAp1qkeB7w+34f8I//Mfvv3/AbgP/qvwK+9CXga76GdVcsC/H/+JPA6io008GBe4Aj/3Jldk5zbHe38bLxEivlFbxpvblRy5mCohN1YKommkHz0nEFIcyqun90MK6F/DQgEQnzzjyiNLq0+xQmIWAyR81x59Bu5EKtqDAVc6R/w7jwuzxDNVDVq3B0h4Ue3rAw4auaYRrCiz3EWfzoC47rYqmWGGncFDd2RZhdRjNkaTax4nzU9xMkAXpRD3POHACwjb0RqdBBwmzybc2GoRrY6mwNZPTwC8yMNYOV8goz3+tsnRUxnfdYq7CuqyIpMFRDjCAuSzTuRyYy1qprNy4Y22F7YEOpF/XwrvUOm7VNuNGgkJ87y7qxe6U2JstZcB7vUAZpgJ3uDpbLyyLBe6OygYxmoqvmJd6DapIoKA7dQ8hEHltI+xAQQjBnz0EmMt633196HuFjucfI4zzqy/A84E/+SeBv/I2zf0sS4Nu/nYUI/st/CXzrtyL5y38J+fISDLuMpt/Ebm93LLFZmIbY6e5go7qBWXsWB+7wXcQ4HPvHaIWtIU8CjkQkOJqDWWuW5X/0XTD71zmnHUopa9UrBlpB68I3Ei8y+MbLOGZ53GjM0ZxrFSkEBJLEuiUlrQRbs28VwBWlEYIkQJAG4sLK/UM+NggI6lYdy6XlW9+5lfQSntWe4SQ4QS/qTaRA4fqNlfLKwPfTi3rwE190JQ7cA7axN+L1TSmFn/jCfHCUd0nNrGGlwu7Ut7vbAwW9G7vYc/egy7oYM6myiiiNLk005sevKzpWyitj272P4vxGIQUVHd3zXUxVUmGp1kgH7fNQUCR5Ah26+Ngoi7DVYQ7JtsZuFiQw88YZawY5zXHsH+PIP3qwYoWCYs/dQ07zgVHfNFA36zj2jy/d+nys4YLAUytSPA/4L/4L4D/9T4cfoxT4g38QCEMkP/73EeYpSqUqelEPW92rZ7n9tIIWSnoJi84ivNi78UrwqDcYN0SasWZQ1ssj3wzTbg3eDwWFl3jCRfOitmSYhkiyBKrMVpSj4Ooihbtc2pp9qS6Fe5Hoso6SXoKt2jBV80ZvXL5W6ic+/MQXnZLzAriPEX6n2Z9we1tszYat2az4i33xc4/zGHl+vz9zmchYcBYw78wPfD+toMWyhU4LlDAJRYLzKOpWHY1TS4Pza7bAmQGbRCRsd7cHEo057aANRVKgSqro3GiyduHol4AwoXdpAVWjeqtzxmWpyKNCBbkD7ThZXJTSgZ8FD6Scs+dQ0kvoRl28ab0RNgU82oFrfHZ7u7eOJxkXbkmR5ilWyitTE/hKCMGCs3BpZ/+x6lGAp1SkRBHTn3z+8xc/5zOfQfLbvgPHcQeLtVVEacTmwdesxikodnu7sBQLK+UVfKX5lVtX9PzNN2PNjO10+FhwYxfL5eVLHWV5umpFrsDWbJwEV2fhUFD4sc8iC/pO/LwoMRQDJa3EzKZOHW2vS9ElGQ9DMbBaWb23jSZHcwZ0WXEWY6+3d6kg+zboso7VyupQ9+HEP2F+R/KZmPXQP7xQE1Uza1gtr+LIO4KhGKgYlYE1W0djBmyKpFw4LgLOOg6dqINZe5atp55mx/C1foC99k3VxJw9J5Kkb8tFqcgXdUtszUaQBmOdE/koj6MQRfjnvGq+woKzwAIbkQMUSGmKE/8E7aCNWXsWa5U1tPSW8Ca5bygojv1jRFkkjDmngbJevnTTsShSJg2lQK/H7O4vGtn86l+N9B/+A2xnTSyVWFt1t7d74wyeJEuw3WNryUulpRundcpERs2sYcaaGZrf5zQXI5J+m+nHRpiyO7HLHGUpWEu8YlTEmvU4F59e3MOKvAJLsQCCs6JEta49bshytjEUJEHRJbkGFaOC1fLqg7aU+WbJjDWDKItEaB8FxbF3fCtR7ajvh1KKTthBSTvLy9EVHX7sX2g9z9euWyG7iDasBsuzMapoB22Yqil8Vg69Q9aNueJ15sYujv1jYVmgyRrWKmt403oDXdHFePguu61+7A8dF7cLGKVH4R2WcYvH/ufxztnb9lv0oh5mrVlYmjVkopnRDPvuPrpRF6uVVbysv8T79vsHcyTuRT18pfmVWwnD7xJCCObteQRpMFKf9FivHcBTKVKCAPgtvwVoXiDM/A2/Adl/+6PYSo5QMsrQFR2toHXrROFe1MN+bx+LpUW4sTsghhsHUzFFJkc/vDg5cA+ExfqMNYP16vqtjndSZHmGIAmudJTtxT0sgqXfKpJy4aydh+ZZqiXu3F80Xlz7xMy7JH7iw0u8oktyTSQiYdaexVJpaSIjSFlimgUbNtB3Q1s36gizkHlU5Bm6cVeY6V0GHzMslhaHvp80T2GqJrZ72yAgYuRyEpyMLIi4E2037OJDh5m68VC9sl6GoztYKzPfmBP/5NJE4364eD/OYnGctmbjs7OfvTdh5KhxtqM5I8dAXDQ7rnM0gIExmSzJOPKO0A27oKBohk3MWDNwI3dkAecnPl6dvMJyeRkv6i/wvjNe4vNdkGQJ3rXfoRt1xdr4JCkbZbyUXw4FWfK4icfK4y9SXBf483/+Yrv79XXk/+2PYis9QUZzNKwGkizBbm/3Ti5GB94BbM3GcmkZfuyP3Znhc+j+FzY/kR24B0PmPe2wjVW6+qj0KBzeJaka1UsdZYMkEDbYtmYjDtgJkBcltmbDUR1YGuuU9J+Ur/q59HdJvMSDF3viwlV0Sa7PbdeL7xNLs2DBEoULpRRBEiDMQvgxK0h5qCd3RzVUA/P2vLCH74e/L/fdfaR5ihd1ZlefZMnIjTVLZYGTfuIPeJekWYpu1EXdrGOzuglVVtEO2qKIGZec5jhwme09X4u9ToESpRE6EesKXTWuuCwVedQYyNZskex+U/hGFwB0wg4aButAXXRTmdGMFW52jLJevtLO4S6hlOLEP4EbuVgqL6Fm1CYqquWho6+ar5DkCVRJvfWW3aR53EVKkgBf/jLwAz8w+nFZRv73/i62oiN0Uxcv6uxue9fbvbNNgfNryW/bby894RDCvBDOmyk1g+bI4oRDKUWSJY9Wpd2Le1hwFi41osso06WU9TLm7DlxV8bHN9cRqvE5PS9Kii7J3WFrNtbKaxfm60wbhBBRuPCiihuwJXkijOJG0R+PwceuXDOmSIowXeMYioHN6ibiLB7yLqGgokhRZRXdqIt3nXc3Gk1RUBx5R7BUa6xCMc5i9KIeWmGLma/lOdaqw5b457ksFXmUp1RJK8FP/GsZsJ2/qPePK3KaY6e3g7XKGut8XjDO4YUbIZOJDIkytmnV0ltYcBYmWhSYqolPGp+IcMb+pYTHyOMuUoIA+NZvBbLRb3L6Qz+E7TkDzbiDeWdebAmMUs/fhjANsdvbxUZ1AzPxzFCQGEcmMpbLy2KeDLA7/N3eLvNouWQFmodt8VW9xwa3h77IUZYQwlKATz1gzgslL6PokjwMBAQNq4Hl8vKj9VzgKJJyqUA9pzmOvWPse/vioqlIClbLq+I5PByPi1Y1WcNmdRMZzUZ6l8hERs1gnRrub3IbsSe/QdJlfeRFsR20ha/I+VVhAjKW5UJ/V4PDU5HPr/0TwkS7PL9nXM53Qc+PkII0wIF3gJUK86a66GfWn5EzCSilaIdtYdQ5Y81cK/fnLtEVXfjtBEmAz819biLHcRc83jON5wG/+3cDHz6MfJh+z+ex/X/7FhxnPRiKgXlnHjnNmQr8Hpwqm34TjuZgqbQkLpT96LKOterawPZDlEb40GWOmlfR78r6GMloBi/2BhxlueV8Ra+IULNxxllhEoqihCe1Fl2S+0UmMpbKS5i1ZqfKI+K+oJRClmSROp7mqTBjA1iR8ar5SrwnVVnFZm0ThBC8bb0dutDKRMZaZQ0Vo4IgCfC29fbGQaX9JFmCrc7WUL7MTncHh97hhe8JbnVwFW4yrEcp6SVEaTQ02uaBn9fR5hGQAd8nSunILkwn7EBXWEDlOPb/kySjGU78E7SCFhzNQd2so6yXH7ST0Y26eN9+L2IVHqNMgPM4ixTfB/7W3wJ+7MdGP/4d34G9P/Z5HCUtEELEnd+BezCkRr8r+FqyrdpYLa/iKydfEcVQSS9hrbw20FL2Yu9aavTzq3qPDa4L4FbzZY21zXnM+0XwLomf+EJPUHRJHhZDMbBWWXtyq/GXIUsyGlZDWNS7sTtwoueFC3/uemUdqqTidev1UKdQIhJWKiuoW3WESYi37bc33irs/5w8KTdMw6F8mau6GXxUdRl8JHYeW7PZjcG5MRAXvF/HN4pn+fR/zYtWsI+8I6xX1jFnzwlNzjST0xzdqIte1IMsySJiw1ItmKp5r4VDmISiCH5MDuWjeHxFSp4DBwfAd33X6MdtG/irfxXN3htQUDRMJroKkxAH3v2+sJMswXZ3G8/rz7FYWsRub1e4VfanpR77x9h39699J5Vmj7OTIksybNWGoRhiXnoRvEvCN26KLsnkICCoGBWW0vtItVB3Ac9O6Yd7kfTiHhYdtpH2tvV26KLOAwNnrBnmENt5N/LCPw4ELCSuZtZQ1stQJAUykYUguBW2hD5ltbyKOI0vvAlyNIcVOEkITdFGXjBHGbXJRIapsDiP8+dSR3UGLo7jcr5IuegUndMcW90tvKi9QJAGY3WgpwE+qm8FLbSCFiQiseUA1YajOTBV89qau6uYsWfQDJvwYu/Rv3cfX5ESBMC/+W8C4QXC19/7exGnETKaQZM1LDgLoJRi1929k/bqVXSjLg7cAyw4CyKym9/dxFksAtNuUiw9lnGPRCSokgpHd1DSSnA0Z+Qbhd+pBWlQdEmmDIlImLfnsVBaeNSt4vuCBx1yeAidKqvIcpZUTUCwYDPH2iRLhlZDL6M/NViVVNiajapRHTkS1RRtaHSjKzrWq+sDI6n+z1022PPfdZitfv8F01ZtyJLMRPznNB6qrMJQjKFuCR/1jNr4uer77B/3ZDS79L2f5Rm2ultYq6wxge4DnNPvmpzmiLMYcRajFbYGLBUczRGdltusNPMwyTfNNxNfjb4tj6tIcV3gP/qPgJ//+dGPf/azwJ/+0zjOOshpjuXyMnRFRzNo3toT5TqcBCeiVczxYg/vO+9vfBcFYKrHPbxbUtGZYyxvZyZZgiANoMqquLPjRmm8JV10SaYLVVaxWl4duY5bMJqaWUPNrCGnOYIkQJRFyPJMZM1sd7cRJAG7IBN2cebwQoAQdsE2VRNlvQxbs6FK6o21DLZmY7G0OGQ0KUsyShrTlYRpiCzP0M7aaIdtyETGRnUDVbM6Mg/L0RykeSpGWjKRUTbOYjx6UY9t2IwpYCWEDHQQsjy78mODJEA7bGPensd2d3usrzPN8HNgN+qiG3VFtpihGFhylkRBeV3KehkNq1EUKQ9Kswn85//5xY//zb+JnpTisHuIkl5Cw2SeKHu9vQdTffM99f4XRito4UP3w6Os+i+CW8+X9BIqekV0SyhlWT1H3hF6cQ9e7CGnORRJEXeYRZdkeinppamy+35scD8fG2fbNgQEG9UNkYQtEUm8VygowiRkIwBZufOtqVlrFr2oN3CTxkWc7aA9HHBK2DnsouwdW7PZqIdSVI0qFkuLkImMbtTFh/ADGw3K+pVaO5nIcHQHNaM28D2Pe8Ny7B3jRe0FTMV8MJfZh4KC5Rlxp99m0MSxfwxDMTBjzlxr9X/enp/qm9txeDxFSq8HfPd3X7hujH/730b+bBN7PsuSWHJYUuW+u/9g6alVo4rVyqooUHggFU/PfAqosoqqUUVZY66ZiqQgp7mw6+6EHURZNPT9XpbUWjBZZCJDlVVU9Aq76ExJcNpTgicX93dFCCHMGO0e/WYIIVitrA54jFSMCloBs+o/f8Ogyzp0RYcbu0Orvty3yIs9rFXWQAjBgXuAbtRFmqeQiYxZaxZ1s46d3s7QsUiEdQfqZh0VvTLSm4ae/u8qMprhJDzBrD2Lrc7WdX4kjwaJsKR2vtbMi83rmChqyuPuogCPpUjJc+DNG+Dv/t3Rj+s68Of/PNpyAi/2sOAswNIsdKOuWHe9TwghmLPmsFQ+swdP85RFrvvDArPHBj851S12cuH6Ei/2sB/sox22keRX244XTAcykaHJGhzdga3asFQLhmJ8FKvFHyOarGGtuoZXJ68AALZqX3jzxn09RmXvKJICUzXRi3rY6e0gyZKBc1tGM3SiDipGBfvuPjKaCbFv1aiialZhq7YYB/WiHtzYxWJp8exzXMM3phW2MGPOQJXVJ9Wl5hBCoCv6wO8pyRK8b79HTnPMWDMTPLqH43EUKUFw8TYPAHz3d4PaNo79XRiKgTl7TniiPMSFU5f1gbyPKI3wvvN+KBTrsUFA4OgO5u15lPUyCCGIsxhH3hGaQfNaIWIFk4ELMHVFh6M5sDX7UofVgqeJozlYLi+LFOeLzk3cFG6UwJc/dugfXlgUNIMm5uw5OLoDmcis66qXRXcuTEJ0og6aQRNhGkKTtYEi5Trw5PSyXsaJf3Vq+mOD3zicLyZzmuNDh/mDfQyFyvQXKWkK/MzPsD+jKJeB7/9+HIKtq25UNyBLMvZ7+7fKj7gOYRpi393HcnlZOEk+1IjpvlBlFYvOImasGRBChKV2K2g9mi2jh6JfBHn6D8P/BtbKZv93f501IbqTDeFDY6nWo19DLLg9s/Ys04ucZmSdRyYyLMViurIR505HdURo4yhkIkORFCR5gme1Z+KmLckStP02s+SP3AGNxPn3yXW1g62ohRlr5skWKQDLouovVri2b7uzDVVSh9bjnxrTX6TEMfD5z1/8+Pd9H3JZwlHvCDWzJhwdD7yDBztEQggUSYEXe3jTenPv+ov7Hh9ZqoX1yjoszUKURthz99AKWk+qa6LKKmzVHjDFOv/3qMcADP43Hfzvoeee/o+b8WV5Jv7mQsrzf/qLGS6uvAguYDYVU3RKbru+WPB0KRtlRGkEXdGHhLGqrMJQDRYrcc71VSISLM0a6p5y12iuM+nX13TCDtphG52oc2Hn5fyI8brntiAJoErqpcGljxVDMRBnMUpaCTPWDFRJhUQkfOn4SwhSFjPyvvMez6XnjzpA8Cqmu0iJIuBHfxT44hdHP95oAN/zPWiTCISQM0+U3u6D3e0TEDEOed18/egFomW9jPUq205qB2186H549N9TP6qsYs6aQ92qT+WFPKe5KGAuK2pymosuiaVajzY8rODh0RUdmqwNFSlcjzLKrZbr0o68IxAQKLKCqlEVkRa8a+LFHrpRF3P2HNph+9qawOt2UnKag1LKtgcvWqp4hHAtT5AEeNd+B4Bpiz4z85mBAjLJEkRZNLBN9tSY7iKFEOBP/amLH//+70dIE+z2drHoLEKTNZz4Jw/qRMiDpF63Xt/a6nrSlPQSNqobUGUVR94Rdro7T+buRJd1zNqzIoF2WpGIBEmWpvoYCx4/DbOBbtQdKEYu1aP0dR03ahvC8RZgGrxu1EUzaAqHaFMxUdErOPFP7rXzm9McURaxrm/wuM+//RBCRCHJf0dpnrJMKSIjBbsJ552sne4OFpyFJ7mZN71Fiu8DnQ7wz/4Z8A3fAPzczw0+XqsBv+/34SRpQpVU1M064ixmnigPtE1jqRZWSivY6m7dyqRtGuD+Lqqs4tg/xnZ3+0mMdwzFYGuRVv3RJ/cWFNwVVbOKhXRBnC95p4RSOuAmy9eGG1YDhLACBWC6iFbQQjtsixXkftpRG2uVNWiyduHNmywxl9p+brJh1ot7qOiVawUbAux7m9ZzHBe7N4Pm0GOmaoqfKV9TboVMK8hXw58S03vWzjLgc58Dvvd7gZ/+aeDf+/eAH/7hs8e//duRpjGaQRPzzjwIITjxTx6sm8FTTY/8o0eTIXERmqxho7IBXdHRDtrY7jzuAoWAre7N2XOom/UneXdRUHBbFpwFBGnALP0lFZbKNGhpnrKMIKM2sDYMsC4Ld/A+v4LcTyfsIC2lqJk17Lv74t+FnYFZR8Wo3Imguxt2MWfOXdvYrW7W0Qk7I1OXJ40qqVAkZWABI81T/MLRLwwIl7lPVZqlOPFPYCgG5p35SRzyvTGdRYrrAn/iTwDtNvADPwD8r/8r8CM/AvyqX8UM3QDgD/wBdBVmoVzRK6CUXruSvg0LzgLSPMWhd/hgX/M+UGUVG9UNWJqFdtDG+877RzviISBsBd2ZQ82oFcVJQcElEEKwUl5BmIQwVROEEGQ0w1plbeTasKM5CNMQR97Rld3qNE/RjbqoGBUc+8eQiYyaWUPVqF4q8rxJTlRGMxz4B1gpr+BN+83YXivTnEllKAYopUNbouc7Vlxcy03w9np7MBTjSW38TGeR4vvAX/gLZ//9d/4O8Gt/LfDf//fAr/7VwG//7cCnnyLLXTg6s2PvRt0H66LYmo26WcdXml951B0HmchYK6+hpJdw4B48mK/MXUNARCptzaxN9cmnoGCa0GQN69V1cWHnlv6j1obn7DmhexhnMaETdtCoNbBR3RgZjDiKm44qOmEHuqJjs7qJ7e722BYQ03q+48XHVQUXfx7/PvjGzwvpxb06GT8k01ekuC7wh/8wWz3u5wtfAH7pLwV+7MeA/+1/A8D2/qtGFQAezHFQIhKWnCUc+UeP2gtFIhJWKisoG2V86HwY6+5o2uCW4nP2HKpGtShOCgpuQH9n47K14XbYxlJpCVWjeuHWjkxk2JqNmlkTBpDXuau/6XuYguLQPURiJtiobMBNXLSCFgtQHNEZ5v4sOaazSNEVnTmZ23MI0xBhGgpX7/7CSld0ROngzXmSJdjqbuF57fmTEOBPX5FyeAj89b8++rGTE+Drvx7Y3wdmZwFARKNHWYSN6gZ2ujv32lHhGocj7+jevsZ9Q8DWtct6GW9bbx80IfouIITA0RzMWqxIfWpCsYKCSRBnMd61313YJUmyBN2oi6pRHdja4eJNrjO5TThlv6/QdeFhfN2oi7pZx6LDcqj81MeJf4IgCc6OWWLF0EMFz14HvrFDKUXdrENTNEhEEunTcRYjTmNEWQRDMdCLepCINOCp5MUednu7WK+uT/i7uT3TVaTEMdOeXPbC+dznAMtCkiWiSuxGXRy4B3A0B6uVVRx5R+hEdy9mVWUVC84Ctjpbj1q3MWvPoqJX8Lr5emTS6bQiEUkUJxWjUhQnBQV3iEzYtk036o58nIKiHbaxXl2HoRpI8xQ1gxlolrTSnbwf76IbyrWCR94RZIlZ86+UVpDRDPvePvzYh6VaU+uczT1Sjv1j5ktDmNaO/9FkDSW9hBllhuUpKSbm7XnEGStceOeFh0Q+dm3edBUpvg/81E9d/pzf+TsRSTneNl9jpbICR3PQDtvIaY5u1EWQBlgqLcHSLBy6h3dWTBAQLDqLcGP3UWfy1K06SloJr1uPx3hOIhJKegmz1qxoIRcUFNwtsiRjtbyKrzS/cuG5wU98ZHmG9co6dEW/87V+WZJFAOFtoaBI8xTH/jGaQRNlvYyV0gr81EecxWj6w+u904AssQBQMaqigBu7YjWcO1orkoJn1Wc48A9gyAZ0RYet2Zi1Z8V69ah4jsfGdBUppgn8839+8eOqCnznd6JHI3iJh1cnrzDvzA9U/kmW4EPnA2asGWxUN7Dn7t1Jt8DRHVT0Cr588uVHp93g1M06LMXCu/a7R9EJkoiEsl7GrM2Kk4KCgvvFUA2sVdbwpvVGaB/Orw2rsnpvWgeFKPdyYc1pjnbYRi/qYdaexaw1Czd2kcTTt358UbAgh8dlyIQJmNtBW1yTeGeLb/nUrTrqZv0hD//Oma4i5UtfAsJLxKjf9m3IZQnHPsvlyWiG3d7u0NNymuPQO4SXeFguLTN75uD4xtW5TGQsOos48A4epassAUHNrDFnwt7O1CraOTKRUTEqmLVnhVV3QUHBw1AxKlh0FnHsH4+1NnyX8E7Kfd0HZjRDL+rBVm2sllex3d0eMK+bBgzFQJIlV46jTNUU68ccXdERpiGiLEKURchpXhQpd0aaAj/+45c/5z/+j3EsR/Dj8TojXuzhTfsNVsursDUbO72dG20BNawGADzKpE2JSJixZpDmKQ7cg6nuAslERtWsYtaafdKBWQUF0868M485Z+7BN+ZUWR2wfb+vr8GlAcvlZbxvv5+qTU1DMUSBcdXz/HTwWqgr+qNbhLiK6dnZ9Dzgf/gfLn78a78W+doqDt3Da11oszzDVmcLURbhRf3FtccGusycS/fcvYmPSPiLdlwhlCqrWLQXEaYhmkFzagsUmciYsWbwsvESG9WNokApKJgwPAV8Epy3yr9rCIiw/z/yjrBSWpka+wIumu33PrkI3jURH3ua9xMmZ/9mKMa9HetDMT2dFNMEfuZnLn78N/0mRCq5kSI7pzn2envwYg+WaqEX9ca6YBMQLJQW0I26cKPJtwS5sY9M5EvX9AgISnoJNaOGA/cAYTY9dwnAmfBLIhLqZh0Ns/FkjIcKCgpuh6M7aIX35x6e5AkMjV28W0ELJa2EWXsWB+7BvX3NceHrx1d1QyQiQZXUgSJFOv1fSs+ukUWRcpe8fs26KRfxK34FMoJbdQO6UffC9bpRlPQSSloJXzr50lR0IbgexlAMKLIycnTF16QlImG7s/3g3R9egPC/ZcKU6pqsQZVVaLIGRVKgSAo0WbuT7I6CgoKnQ1krQybyvZ27wjTEjDUDgF1Pdt1dPK8+Ry/qTdySgRAy1CEZhUQkgA76vPAOO/833pV57ExHkZKmwE/8xOXPoRSWaj1YcqVEJCw4CzjwDh7MzfYq4ixGmqcisfht++1Ad6VhNTBnzeEkOMGBd3DnP6fLChBehCiSwv4m7O/HvqNfUFDwsBgqy54ZlQB8F1DKtmP4qnOSJdjz9rBcXsab5puJjvV1WYdEpCuLFEVSQEEHzvHnLfL5+OexMx1FiusCP/mTlz/n534O0jd9ExRJeRATHm6ac19vlJuQ0xx+4qOsl1ExKtiobGC7t42KXsGMNQNVVrHd3UbTv77+5HwBokgKVEktCpCCgoIHZ9aeFf5X98K5Ledu2EVJK2HBWcBub3dinXNDMZDl2ZUeVqZiIkqjgeM0FGNw/EOkJ9Gpno4ixTSBn/7py5/zla+g0z54MAOyqlFFN+qOnaj5EOQ0hxu5QvxbNaso6SXIkowojfCm9Wak0dyoAkSTNVGE9BcgPCK8KEAKCgomhaM5qJv1CzOCboMqq0OjEp4g/Lz2HHWrPrFNTkMxEKXjbfYEaTD0b/3nf13Wn8R5fDqKlA8fgM4VNvavXyPLkgcZ9RAQWKo1VV0UTjtsY7G0KFxXZUmGF3v40P2AKI1EB6goQAoKCh4zCw5bWrjrG9OG2RgpTM1ohnedd9isbIJSilbQevCOiqZoiLLoSk8vXdHh+mfLHFx/0t9JeQqiWWBaipSf/dmrn3NyAkVS7swy+TK4wjpIgquf/MCEaYhO2EHVrAI4uxvYrG4WBUhBQcGTQVd0rJRX8K797s5uTrl4vxePjjaJsxjvOu+wXl2HLuv3ou27CH7dkYmMlfIKgjRg1vinAbr9DsCarA10UiQiQSYykvxMP/lUipTJL4fnOfDq1dXP0zT2S3qAwpaPRPp/4dMCBcWRf3Sm4CYEtmZDV55Ga6+goKCAUzNrLNBQMYT1wm2oG/UrtS5RFuF16zU0WcOz2rNbpTpfB54m7cYuKCjKehlrlTV8dvazqBpV8TzeRR+12dP/fWnK4xfNAtPQSQlDYHv76udZFnKaT8Uq8KTpRT20wtajtzsuKCgouIq6WUfVqCJMQsRZjDiLRZchTENQSse6NkhEgqEaOA6u1rlwE9CKUcF6eR2tqIVj7/heN3/4WL4ZNOHGrtAQ6rI+EMeiEEV8zxKRMO/Mg4AgpzkUSUGWZ+LjngKTL1LiGNgdzt8ZolIBIdKlJmYfC1zkVdJK9xb0VVBQUDAtSERCRjNkNIOlWaiaVWgy665HaYQ4ixFlEcKEFS5hFiLP84HiRTq9foy7DEFB0Q7b8BIPi84intWf4dg/Rjfs3kuxYigGcpoLXQkPEjwvkDVVk+lWQEFAhBYxyROsV9ZF9tFTGfdMvkghZLwipVpF+kCdFErpVI56+gnTEHvuHtYqa5M+lIKCgoJ7x9EcHPvHeNt6i4xmUIgCUzVhKAZ0RYepmKjoFeENEqUsZC/OYqbtoBmSPIFM5Gt15ZMswYfOB1iahXl7HnP2HPzEhx/7iLIIWZ4hp4MFEaV0yMfkKniwIL/x5J9z1PN4IZPTfGDBgxdipmriMzOfGftrTzOTL1I0DdjZufp5Gxtw8TAJxDlyZHkGW7PRCa/YOpogJ/4JKnoFFaMy6UMpKCgouFcIIZi1Z2GqpggF7B+D8Au0IikwFEMUL7qio6yXRfFSM2oIUzY6itJoQKCaIx+5mEFB4cUe3sZvocgKHM2BozqoGBWmlTm1eOh/PsAs+MMkhJu48GLv0qJFV3RQSlmWECRQwm6W4zRGmIWs6Drtmly0Is0/vyo9nQ77dBQpR0dXPi37P389uvnDbNtQShEkAUpaaaqLlJzm2OnuwFKtYuxTUFDwUeBoDl7UX+B95/2ALwi/QGcZ24bpROzcTQiBBAmyJIvihVs1lLSSMDzjI6M4i8/GRmmINE9FV4SCOdS2ghZaAcsX4sUJF7QSEIAwF3Bd1mGpFuasOUiOhJ3uzkjrfe4O24t7+ND9AAkSCCHiWE3ZREWrQJFZAbbb2xUft1xaBqUUfuKL4zfUpzHqAaahSOn12IbPFUS/9HPI86uLmbuiE3WwVFp6MBv+mxKkAfbdfaxWVid9KAUFBQUPgq7o2Kxu4n3n/ZU3kpRSZMiQZczJlee3EbCQU1lixYShGDBUA7qsw7bYxiQBEWLdKGOdjDANESQBUpoKASv/OmdfFMjAvl4v7uHQO0TZKGO1soo3rTdDUSsS2GZPJ+yI4wUF3NiFG5/5oaiSis3a5pmuhrLiTJM1zGqzzAtLnvxl/S6Z/HeTjSFAsiykjgXafTjBrBd7kIgEW7NHurhOE8f+MSpGRTjRFhQUFDx1VFnFRnUD79rvbtTxpqBMjJudFRPAWfHCOxlz9hxszUaap6gaVbYOLclnxcvpGIaPjdI8HdKTUFB0wg5s1UbDbGDf3R84FlmSh8zYRiFL8sDnpqADXRXeMdqsbcLRnGv/TKaRyRcp0hhWLWmKnNIH8UjhZDRDK2xh1pple+v3bCB3G8TYp2FBkSb/Ky0oKCh4CBRJwUZ1A29bb6+VcH8ZvHjhnYxZexZ+7ONd+x2As0ycOWsOcRZDV3RUjSoWVeYEnmTJ0NgoSAOkeYpe3MOsNTu0pcrXha8qUniI4CjRr+jA5GxN+akw+e9knCIljpETjK3GviuOvCN80vgEVaMq5o/Tip/4OHAPsFxenvShFBQUFDwYiqRgvbqOV81Xd+4Szt1d+0WvOc2BlGlYdno7zJJe0fBVs1+FVyevhHCXFy+GakAiEpIsQZzFkImMxdKiGBsleQJTNRFn8ZXr0aZiXlnIEEKejJEbMOkiJU3HK1IAZOnDBAv2k+Ypdnu7WCmvIMuzO6vU74sj7whlvYySXpr0oRQUFBQ8GJqsYb2yjtet10N6j9sgEQmGYuDYGzSA02QNcc6uSRQUuqwjyRN4iYc0TwGcBbvyz2GqJubteRBCUNErmLPnIEuyGA8RkIHihWf49K82G4qBk+Dy8ENd1iGRyZvJ3xWTLVLieLwiRVGQJg+zfnyedtiGG7tifW2ayWiGnd4OXqovC4v8goKCjwpbs7FSXsH79vu7y/o5DWUdlTgcxGf/ZiqsE3Jeh8KLDDd24Se+WH/e7m5DIhJMxcRSaYldYxQNjuagYTWgSMqQUV2cxTBkA2meQibyhT4sT8XEjTPZIiXPxytSajXENL3/47mANE9FdTzteLGHA/cAS+WlSR9KQUFBwYNSN+voRl00/eadyANM1USWZ0NJzLqsD3TWDdVAlEaXFkc8qZhnB/Hn+okvxkaEEJiKiWf1Z9jt7UKXmc+LpVqoGsxl99OZT5l/yjnhLveNKYqUu2aMIiX/mq+B77UB7XbhUh8Lh94hKkYFtmZP+lAKCgoKHpSV8gpqRk04zfI/l5m1XQR3dz1ffPR3MXgw4FVboIqkQFf0ga6MoRhCR8M7L4qsIEojtILWwNcwFAMr5RXsu/vQFR2GzLxeKnoFuq2LzZ/bhjBOG5MtUii9ukjRNDS//TchyGMATyMw6b7hY58X9RdPajZZUFBQcBVcuEoIGXCa7R+bXOZ30o+usHC//se4s21/Er2u6Dj0Di89LkM1QClFlJ5JF0zVxLE/qHcxFXPoa3IvlDANWQfn9FP06140WYOpmlgtr0ImT2fcP/kihVxR9X3rt+L4N/xaUOn+0iefIr2oh0P3EAulhUkfSkFBQcGDIksyPjQ/IMkS4TRrKqYwa5uxZsRz+dhkVPGiydpQh0QiEiQiiXGSQpSxPE4MmY2E+AYP92MZGiUp+kAhwxm12dOve0nzFHEWP7k8t8kWKYSwDZ9LoL/ilyOSptejZJo58A5QM2vC9rmgoKDgY0CRFNTNOnZ7u0NOsyW9BEdz8IvHvwhFUmAqJkzVRMNqIM5iqJIKQogQqB55Z07nhBDMWDMDGkVTNZFkyZW6RUM1BjokvCNzvkvDnWdHffxFmT3iOYrx5Lrnk/1uCLnScTYvl8deUy4YJM3TgTdYQUFBwcdCw2qMzDQzZEN0TbpRFwfegRCzfun4S/jC4Rfw5eMv48g7AiFkwHulrJdhqRaO/LPzav94RiIS6mZ9SBfCs3n6jdgIYaOafo0MF9ee93uRiARVUscye3tqTPbqL8tXFilZtfLgJm5PiWbYvFPfgIKCgoLHgCZrmLPmhv59lGuroRiI01hs8vTiHqKMjWaS/Oz8aSkWelFvoPuhK7pYP5aINDKehGfz9BcZhmIgyZKB41AkhXVxzm2zSkQCoWQss7enxuQ7KcnlF1Bash/UDv+pkWapyKQoKCgo+JhoWA1hOQ+cdSrOe5oYijEkVjUVc2it2FCNgUKDC1a5hkSTNWR5NnRjrUhMt9K/2WMq5kj/lSiNhjaQVElFjnxoVNQPAXmSo/3JryBfoUlBqQjNuw0UFL2oh7pZn/ShFBQUFDwoqqxiobSArfYWKKjI3emPOeGFRpAGZ6OYvmKGFwx85BJlZ6JWvtnDN3Qs1Rp4nGOqrMPRL4g1FAPNoDn0vPMFFMCKI979kYmMZ7VnoKADYt84ix+F6eh1mX7hrGU90ME8XXhAIrlqk6qgoKDgidEwG2gHbXSijigq+jsY/N/aYXvg33hmz4CGBIMjF77ZwzUkmqyN7FzzEVP/Zo8qq0MFzWWbPf3H3I26bFNJ0VHSStAU7ckJZjmTL1KuGvfoT68yfGiSLEGYhqKaLygoKPhYIIRgqbQEL/HE9kv/yEYUGn1FAO+49G/TKERhJm4YHBOleSp0K6NErwArPvpN4XhBMSCaJeTCzR5d0dHzWPGT0QwH3oH4GAkSCCGoGlWsV9ev/wOaciavSbmik0Lihw8WfGpkNIOf+JM+jIKCgoKJYGkWFkuLI9eFR5ms8cyeAaErH7nQQcEt161IRBra1gEu3uwBMLh+DGmk34rQvYwYI1FKkdEMaZ4+2U7K5L+rK7Z7SHj5ylXBeHixN+lDKCgoKJgYs9YsakZtpEC2fxQD9BUufYWBIRtDBQTf7KGUiiLhvJ7kos2eNEuHNnsADGwTAeNv9jzF9WNgGooU5YqJUziZ9OOnhhu7kz6EgoKCgolBCEFJLw11Q4T1PS4vXPjIpv/ziSIFFIqkjNzskSV5qEPCM4H6MRQDSZ4MdWI0WUNGs7HCC58iky1SKAXUYbMdw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pwkS9AKWlc/8QoqeuVeZoQU43mwZHmGfW//zr9+QUFBwceELMlTs4hgKiaiNBowDKWgMOSPZ9QDPPIiBQCWSku3ito+8o5GjlGugyzJmLVmb/U5bkuQBLf+PgoKCgo+ds6vIk8CAiaOjbN4aFLwsekPH32RokgKViurNzZ5i7MYrfD23ZSaWZuoA2CURnfyfRQUFBR8zDiqcy+modeBb/DEWTzQTefeLR8Tj75IAdgcsW7Vb/SxFBRH3tGNdS0cVVYxY9589HRbKCj2e/vY7+3f+nspKCgo+FgxVGPi3QqJSNAVfSj0kBAy8WN7aJ5EkQIA8/b8jTsZQRKgE3aufuIVNKzGRFXXURZh190tOioFBQUFt6CiTzZhWJVUKJIyVKQoRCk6KY8VXdExZ83d6GMpKI6D26/x6oqOunmzjs5dQSnrqBT6lIKCgoKb4ejORENaDcVATvOhIuVj8kfhPJkiBQBm7Bno8s1aYb2oBzd2b30MDbMx8XlmkAY4CU4megwFBQUFjxVbtSeahWYoBuI0BiFkoFgqipRHjiIpmHNu1k3h5mm3xdIsVM3qrT/PbTlwDxBn8aQPo6CgoODRIUsySlppYl/fUA0YqoFPZz7Fi/oLbFQ3sOAsTM169EPypIoUgHUybhpj3Q7aCJLg1scwY81MtFUIsK2lvd7eRI+hoKCg4LEyqVVkvsGTZAkUSUFJL6FhNbBcXp6KG+CHZvocZ2+JLMlYKC3gXevdtZOSM5rh2D/GamX1VsfgaI54gYdpODRXfCiaQRNlvYyaWZvI1y8oKCh4rNiqDZnID26RLxEJuqxj391HM2jCUAwYigFTMdGwGhMdQ02CJ9dJAVjgX9m4WRXcDJqI0ujWx/C8/hzP688nqhLPaY693t5URYwXFBQUPAYM1ZiIBkSVVKiyiiANhC3+sX+MfXcfhJAHP55J8ySLFEIIFp3FGwlY7zqwz9ZsEEzuhRWkAY69IoCwoKCg4LpUjIe/yTRVE5TSoZtlXdEnLiOYBE/2O7Y1GzP2zczVToKTOxOdWqoFSZrsj/nIP5qKwKyCgoKCx4St2Q9eGIRpiCiNsOAsYM6eQ0WvQJf1W8W/PGaebJECAHP2zRKOkyxB02/eyTHoij7xQKg4i++0O1RQUFDwMcBTkR8SP/HRjbqQJRntoA0AqBpVVPXqgx7HtPCkixRN1jDvzN/oY4/94zvTcpT0ya2ycQ69Q4TJZAS8BQUFBY8RiUgPvorMwwXDJEScx+hEHRx6h8iRX/3BT5AnXaQAQN2s30j8FGURmsHddFNsdbK6FIBpbfa9/YkeQ0FBQcFj46FvMnluT5AGg/92Q6PSx86TL1IUScFiafFGRcKRd4Sc3r56tTRrKtbGWkHrTjKKCgoKCj4WHO1hU5F5iGC/Z5csyR9dsCDnyRcpAFtJvolXSJRGaAW3D+vTZG0q7IxzmmOnu1OsJBcUFBSMia7oMNWbGYTe6OvJOpIsAQUVol1d1j/K9WPgIylSCCFYKi1dW0RLQXHoHYLS65nCjWKSFsv9BGmA3d7upA+joKCg4NHwkO6zcRbjwDtA3axjwVnAYmkRM9bNNlWfAh9FkQKwani5vHztdbIgCdAO27f++pP2S+nnxD8pxj4FBQUFY9KwGijpJciSfO8ryUme4Mg7wr67j73eHg7dwwd3vZ0mnpwt/mXUzTrc2MWRdzT2x1BQHPlHqBiVW704LdUSL3BTNSdaJOQ0x567h7Je/mhbiAUFBQXjoskaPml8gjiLEaUR4iwWkSdhGiLJE1BK70TD2A8F+5w3sdJ4KnxURQoALDqLcCN3QDl9FW7kohk0b9VyU2UVi86iCIj6UvKliaYU8138STgqFhQUFDw20jyFKqnQ9OGCIc5iUcBEaYQgDRCmIdI8RU7zWxUvH/NmD/ARFimqrGK5vIw3rTdjv3AoKI68I9TN+q26KXPOnPj/F5wFfOh8uHYI4l1BKcVubxeWakGV1YkcQ0FBQcFjoRf1sNPbgSZpMFUThmJAkzXosg5d0aHJGhzNGfgYXrzEWYwwYV0XnskzbvHCt30+Vj66IgVgeQzz9jz23f2xiwSuTamb9Ts5hobVQCtsoRf17uTz3QQ/8bHn7mGtsjaxYygoKCh4DDiagyzP0Et76MXsvE1AIBEJhBCYiikSi3nRwv8GAPQtCCVZgiiLxipeTMX8qMfyH2WRAgALpQWEWTj2ijEFxbF/jJpRu5MXjEQkLDgL8GLvzueY1+HEP0FZK4sxVEFBQUHBMKqswlItdKOu+DcKykStFOjFo4sXXriYiikKF13R4cinXZcLipcojRAkwUfdRQE+4iJFIhJWyisIk3BsfYoXe3eq4yjrZTSsxrWEvHdNTnPs9HZga3Yx9ikoKCi4hIpeGShSLqK/eHFjF27sAmDFCyFE6ExGjY3Oj4w+dj7aIgVgiu216hpenbwaa8UrpzkOvcM7FZvO2/Noh+2JphSHaYgj7whL5aWJHUNBQUHBtMNTkW/a/aagYgsozVN4iQdguHjpHxvZmv1Rb/d8ND4pF+FoDpbLy2OPcNzYvVMdia7omLfnJ+6hchwcI0qjiR5DQUFBwTRjqda9FAx81ZgXLifBCXZ6O3jXfjdgj/8x8tEXKQAwa89i1pod67k5zXHk3+14ZtaehaVZd/o5r0uSJdhz9yZ6DAUFBQXTDCHkQd1nAUCVPu4xfFGknLJUWho77bIbdsWM8S6QiIRFZ/HenQyvogggLCgoKLicklZ6sM63RCRoysc76gGKIkUgSzLWymtjBQFmNMOhd3inX79iVG4UgniX5DTHgXcw0W2jgoKCgmnG1uwHS7VXJAWK9FFLR4sipR9DNbBWWRsrlrsbde9cw7HoLE58w8aNXBz7xxM9hoKCgoJpRZVV2Jr9IF/rY3aa5RRFyjlKegmLpcUr23lZfvfdFC6inSQUFAfuwUQt+wsKCgqmmYfSpXzsHilAUaSMZM6eQ8NqXPm8E//kzpXXM9YMLHWyIto4i3HgHkz0GAoKCgqmFUd1HkRD+DGvHnOKImUEhBAsl5evNNXJaIYT/+ROv7YsyVgqLU1cRHvin8CLvYkeQ0FBQcE0Yqrmg4xiPvbNHqAoUi5EkRSsllevFC01w+adj0YqRgVVo3qnn/O63Ic4uKCgoOAp8BCryMVmD6MoUi7B0ixm9HaJPiXJErSD9p1/7QVnYeKq7m7URZqnEz2GgoKCgmmkpN/vKjIBKTopKIqUK5mxZjBjz1z6nCP/CFl+ta3+dTBVE3P23J1+zuui/f/bu7uetpEwDMPP+GPsxE6yATaQ0i5IVXvU//9rWon2oJVK1VDUENux4z1g4xIolAaHDN37kjiAIBIhELeGmXd8u/VQAgAXbfoosu/57EkRkXIvh73DO+/ryctc3/L2h6CNkpE6QefXn7gBkR/pWY+7fADgZwIvUC/qbWz/oPXtva9r+ZOZuq7rbb+Ip2BezXVydnLrDZipTfV693XrP1ST2UQnZyePNmDNN/7lNQHJ31Q8ANxhXs2VV7mKqlBRFsrKTFmZKa/y5iLBWuv9id3t7Op4eNzuC36CWMu/p9APdfTXkd59faeL+cWNxy/mFzrPz1u9IVmShp2hJtlEk9mk1a97nZFRP+5rnI4fbVARADxldV1rNp/J+laDeKBRMGpuSc7L/+KluoyXvMyVlZnKumwC5i7MSLlEpPwG61sdDY70dvJW82q+8tjy4sG2I0WSDpIDnefnre97WYqDWOPeWMN4yPIiANxT6IfN8EvPeDLGyPpWcRArDmJFQaRO2NEgHjQr08twKaqiCZeszFRUxcrqy7anj7uCf/es4evsq96fvb9Rwp7x9HLn5UaOpn08/9j6LcW+8bXX3dN+us8vBACs4cO3Dzqdnt76+DJeAhMoCqImYKxvZX2rKIjkGU/VoloJmCRM1LXbHezpAlZS1rDT2dG0mN6YI7KoF/o8/byRSBmlI02yibIya+XrJTbR8/7zXw6sAwDcLrWpvky/3Lr3ZFEvpFqqVCmv8mZfo5FpAibyo2blZbn60gm3c2jCNUTKmg77hyqqQmfZ2crHp8VU5aJs/ehu4AUa98Y6mZystRHLyFzWvBdolIy01917tJs8AeBPldpUvuf/9kypWrWqupJqqVyUms5/TPgO/VBvRm82OoflqSBS1uQZT/8M/tF8MV8ZH+8Zb2OzRYbxUJN4ciOM7mJklEap9pN9hV6oKIiIEwBoifWtumH31pOf6whMsPWrUVzBd+EBQj/U0eBoZT+HbzYXAMYYHaQH93oOI6Nu2NXx8Fivdl5pEA/UtV0CBQBaNojaPTDByZ4fWEl5oE7Y0Yv+i2aWyaY3oCY20bPeM83Kmb5cfPnp58RB3NzkTI0DwGZ1bbc5etwGZlT9QKS0YNgZKi9zffr+aSNHkK8bpSPNq7m+F99XNtL6xtcoGWk/3WfFBAAeSRImsr5t7WDDY9yw/FQQKS056B0o9EMNO8NHeb7QDy830p6dyMioF/UYxAYAW7C8FbmNSDEyjIS4gkhp0W5391GfbxgPlae5+lGfOAGALUptqtPp6dpj8JeMIVKuIlKeMGOMxr3xtl8GAPzvrXsU+Tojo9AjUpbYVQkAwAOFftjKirZnPDbOXkGkAADQgr59+LRx61vuULuCSAEAoAWJTR489oEZKavYkwIAQAu6YVeHvUPNyllzu/HVm43vg+PHq4gUAABaYIzRKB017y/qhYqyUF7lKqpCWZlpVs6Ul7mqRaWFFqrr1XjhZM8qIgUAgA3wjKc4jBWH8crH67pWUV3GS15evmVlpqzK2DR7jamvZxwAANiKuq7ZOHsFG2cBAHAEgbKKSAEAAE4iUgAAgJOIFAAA4CQiBQAAOIlIAQAATiJSAACAk4gUAADgJCIFAAA4iUgBAABOIlIAAICTiBQAAOAkIgUAADiJSAEAAE4iUgAAgJOIFAAA4CQiBQAAOIlIAQAATiJSAACAk4gUAADgJCIFAAA4iUgBAABOI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<p>After a brief look at the distribution of values in the UHI for the Melbourne area, it's clear that the Urban Heat Island effect has a significant impact on temperatures in the city with an average increase of 8 degrees seen across all readings. Among all 1500+ readings, only 6 of manage to reach negative values and as to be expected, all occur in areas almost, if not entirely, covered by the river.</p>

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    <div class="usecase-section-header">Visualisation</div>
<p>Finally, let's create a visualisation with our filtered data that allows us to locate buildings suitable for a green roof.</p>
<p>Since our rooftop datasets both have entirely &quot;Excellent&quot; properties, these can be visualised with a single colour. The other datasts will vary in colour based on a column's values.</p>
<p>The user will be able to interact with the map with each dataset appearing as a layer.</p>

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  <div class="snippet-language">
        <span class="icon"><i class="fab fa-python"></i></span>
        <span class=>Python</span>
    </div>
     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Transform the encoded labels back to string for visualisation.</span>
<span class="n">extensive_gdf_best</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">]</span> <span class="o">=</span> <span class="n">le</span><span class="o">.</span><span class="n">inverse_transform</span><span class="p">(</span><span class="n">extensive_gdf_best</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">])</span>
<span class="n">intensive_gdf_best</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">]</span> <span class="o">=</span> <span class="n">le</span><span class="o">.</span><span class="n">inverse_transform</span><span class="p">(</span><span class="n">intensive_gdf_best</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">])</span>
<span class="n">solar_gdf_best</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">]</span> <span class="o">=</span> <span class="n">le</span><span class="o">.</span><span class="n">inverse_transform</span><span class="p">(</span><span class="n">solar_gdf_best</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">])</span>
<span class="n">cool_gdf_best</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">]</span> <span class="o">=</span> <span class="n">le</span><span class="o">.</span><span class="n">inverse_transform</span><span class="p">(</span><span class="n">cool_gdf_best</span><span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">])</span>
</code></pre></figure>
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        <span class="icon"><i class="fab fa-python"></i></span>
        <span class=>Python</span>
    </div>
     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Maps the rooftops datasets</span>

<span class="k">def</span> <span class="nf">mapping</span><span class="p">(</span><span class="n">dataFrame</span><span class="p">,</span> <span class="n">columns</span><span class="p">:</span><span class="nb">list</span><span class="p">,</span> <span class="n">labels</span><span class="p">:</span><span class="nb">list</span><span class="p">,</span> <span class="n">description</span><span class="p">:</span> <span class="nb">str</span><span class="p">,</span> <span class="n">foliumMap</span><span class="p">):</span>
    <span class="sd">&quot;&quot;&quot;</span>
<span class="sd">    dataFrame: the dataframe to add</span>
<span class="sd">    columns: list of the columns to be included in the map, with the most important column at index 0, &#39;geometry&#39; must be last.</span>
<span class="sd">    labels: list of labels/alises to use in place of provided column names for the tooltip (don&#39;t include one for &#39;geometry&#39;).</span>
<span class="sd">    description: a short desciption visible in map layers,</span>
<span class="sd">    foliumMap: the map to add the feature to</span>
<span class="sd">    &quot;&quot;&quot;</span>

    <span class="c1"># Transform spatial data into a geoJson.</span>
    <span class="n">geoJ</span> <span class="o">=</span> <span class="n">dataFrame</span><span class="p">[</span><span class="n">columns</span><span class="p">]</span><span class="o">.</span><span class="n">copy</span><span class="p">()</span>
    <span class="n">geoJ</span> <span class="o">=</span> <span class="n">geoJ</span><span class="o">.</span><span class="n">to_json</span><span class="p">()</span>

    <span class="c1"># Add the dataset name/description to the json properties as &#39;dataset&#39; for use in tooltip.</span>
    <span class="n">geoJ</span> <span class="o">=</span> <span class="n">json</span><span class="o">.</span><span class="n">loads</span><span class="p">(</span><span class="n">geoJ</span><span class="p">)</span>
    <span class="k">for</span> <span class="n">entry</span> <span class="ow">in</span> <span class="n">geoJ</span><span class="p">[</span><span class="s1">&#39;features&#39;</span><span class="p">]:</span>
        <span class="n">entry</span><span class="p">[</span><span class="s1">&#39;properties&#39;</span><span class="p">][</span><span class="s1">&#39;dataset&#39;</span><span class="p">]</span> <span class="o">=</span> <span class="n">description</span>

    <span class="c1"># Add &#39;dataset&#39; to the columns &amp; labels lists for tooltip use.</span>
    <span class="n">columns</span><span class="o">.</span><span class="n">insert</span><span class="p">(</span><span class="mi">0</span><span class="p">,</span> <span class="s1">&#39;dataset&#39;</span><span class="p">)</span>
    <span class="n">labels</span><span class="o">.</span><span class="n">insert</span><span class="p">(</span><span class="mi">0</span><span class="p">,</span> <span class="s1">&#39;Dataset&#39;</span><span class="p">)</span>

    <span class="c1"># Feature group subgroup creation and adding to provided map (allows show/hide all selection).</span>
    <span class="n">featureGroup</span> <span class="o">=</span> <span class="n">plugins</span><span class="o">.</span><span class="n">FeatureGroupSubGroup</span><span class="p">(</span><span class="n">rooftops_fg</span><span class="p">,</span> <span class="n">name</span><span class="o">=</span><span class="n">description</span><span class="p">,</span> <span class="n">overlay</span><span class="o">=</span><span class="kc">True</span><span class="p">)</span><span class="o">.</span><span class="n">add_to</span><span class="p">(</span><span class="n">foliumMap</span><span class="p">)</span>

    <span class="c1"># Add the features to the group</span>
    <span class="n">feature</span> <span class="o">=</span> <span class="n">folium</span><span class="o">.</span><span class="n">GeoJson</span><span class="p">(</span>
                <span class="n">geoJ</span><span class="p">,</span>
                <span class="n">style_function</span><span class="o">=</span><span class="k">lambda</span> <span class="n">feature</span><span class="p">:</span> <span class="p">{</span>
                    <span class="s1">&#39;color&#39;</span><span class="p">:</span> <span class="s1">&#39;black&#39;</span><span class="p">,</span>
                    <span class="s1">&#39;fillOpacity&#39;</span><span class="p">:</span> <span class="mf">0.2</span><span class="p">,</span>
                    <span class="s1">&#39;opacity&#39;</span><span class="p">:</span> <span class="mf">.3</span><span class="p">,</span>
                    <span class="s1">&#39;weight&#39;</span><span class="p">:</span> <span class="mi">1</span>
                    <span class="p">},</span>
                <span class="c1"># Controls behaviour when the user hovers the mouse over the feature</span>
                <span class="n">highlight_function</span><span class="o">=</span><span class="k">lambda</span> <span class="n">feature</span><span class="p">:</span> <span class="p">{</span>
                    <span class="s1">&#39;fillOpacity&#39;</span><span class="p">:</span> <span class="mf">0.4</span><span class="p">,</span>
                    <span class="s1">&#39;opacity&#39;</span><span class="p">:</span> <span class="mf">.5</span>
                <span class="p">},</span>
                <span class="c1"># Hover tool tip will include all information except the &#39;geometry&#39; column</span>
                <span class="n">tooltip</span><span class="o">=</span><span class="n">folium</span><span class="o">.</span><span class="n">GeoJsonTooltip</span><span class="p">(</span><span class="n">fields</span> <span class="o">=</span> <span class="n">columns</span><span class="p">[:</span><span class="o">-</span><span class="mi">1</span><span class="p">],</span>
                                             <span class="n">aliases</span> <span class="o">=</span> <span class="n">labels</span><span class="p">)</span>
                <span class="p">)</span><span class="o">.</span><span class="n">add_to</span><span class="p">(</span><span class="n">featureGroup</span><span class="p">)</span>
              </code></pre></figure>
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  <div class="snippet-language">
        <span class="icon"><i class="fab fa-python"></i></span>
        <span class=>Python</span>
    </div>
     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Mapping the data where the colours will vary based on a value</span>

<span class="k">def</span> <span class="nf">mapping_overlay</span><span class="p">(</span><span class="n">dataFrame</span><span class="p">,</span> <span class="n">columns</span><span class="p">:</span><span class="nb">list</span><span class="p">,</span> <span class="n">labels</span><span class="p">:</span><span class="nb">list</span><span class="p">,</span> <span class="n">description</span><span class="p">:</span> <span class="nb">str</span><span class="p">,</span> <span class="n">foliumMap</span><span class="p">,</span> <span class="n">colorMap</span><span class="p">,</span> <span class="n">overlay</span><span class="p">):</span>
    <span class="sd">&quot;&quot;&quot;</span>
<span class="sd">    dataFrame: the dataframe to add</span>
<span class="sd">    columns: list of the columns to be included in the map, with the most important column at index 0, &#39;geometry&#39; must be last.</span>
<span class="sd">    labels: list of labels/alises to use in place of provided column names for the tooltip (don&#39;t include one for &#39;geometry&#39;).</span>
<span class="sd">    description: a short desciption visible in map layers,</span>
<span class="sd">    foliumMap: the map to add the feature to</span>
<span class="sd">    colorMap: the colormap for this dataframe</span>
<span class="sd">    overlay: True or False value, sets as an overlay (Radio Button).</span>
<span class="sd">    &quot;&quot;&quot;</span>

    <span class="c1"># Transform geo data into geoJson.</span>
    <span class="n">geoJ</span> <span class="o">=</span> <span class="n">dataFrame</span><span class="p">[</span><span class="n">columns</span><span class="p">]</span><span class="o">.</span><span class="n">copy</span><span class="p">()</span>
    <span class="n">geoJ</span> <span class="o">=</span> <span class="n">geoJ</span><span class="o">.</span><span class="n">to_json</span><span class="p">()</span>

    <span class="c1"># Add the dataset name to json properties for use in tooltip.</span>
    <span class="n">geoJ</span> <span class="o">=</span> <span class="n">json</span><span class="o">.</span><span class="n">loads</span><span class="p">(</span><span class="n">geoJ</span><span class="p">)</span>
    <span class="k">for</span> <span class="n">entry</span> <span class="ow">in</span> <span class="n">geoJ</span><span class="p">[</span><span class="s1">&#39;features&#39;</span><span class="p">]:</span>
        <span class="n">entry</span><span class="p">[</span><span class="s1">&#39;properties&#39;</span><span class="p">][</span><span class="s1">&#39;dataset&#39;</span><span class="p">]</span> <span class="o">=</span> <span class="n">description</span>

    <span class="c1"># Add &#39;dataset&#39; to the columns &amp; labels lists for tooltip use.</span>
    <span class="n">columns</span><span class="o">.</span><span class="n">insert</span><span class="p">(</span><span class="mi">0</span><span class="p">,</span> <span class="s1">&#39;dataset&#39;</span><span class="p">)</span>
    <span class="n">labels</span><span class="o">.</span><span class="n">insert</span><span class="p">(</span><span class="mi">0</span><span class="p">,</span> <span class="s1">&#39;Dataset&#39;</span><span class="p">)</span>

    <span class="c1"># Feature group creation and adds the dataset to the map</span>
    <span class="n">featureGroup</span> <span class="o">=</span> <span class="n">folium</span><span class="o">.</span><span class="n">FeatureGroup</span><span class="p">(</span><span class="n">name</span><span class="o">=</span><span class="n">description</span><span class="p">,</span> <span class="n">overlay</span><span class="o">=</span><span class="n">overlay</span><span class="p">)</span><span class="o">.</span><span class="n">add_to</span><span class="p">(</span><span class="n">foliumMap</span><span class="p">)</span>

    <span class="c1"># Add the features to the group</span>
    <span class="n">feature</span> <span class="o">=</span> <span class="n">folium</span><span class="o">.</span><span class="n">GeoJson</span><span class="p">(</span>
                <span class="n">geoJ</span><span class="p">,</span>
                <span class="n">style_function</span><span class="o">=</span><span class="k">lambda</span> <span class="n">feature</span><span class="p">:</span> <span class="p">{</span>
                    <span class="s1">&#39;fillColor&#39;</span><span class="p">:</span> <span class="n">colorMap</span><span class="p">(</span><span class="n">feature</span><span class="p">[</span><span class="s1">&#39;properties&#39;</span><span class="p">][</span><span class="n">columns</span><span class="p">[</span><span class="mi">1</span><span class="p">]]),</span>
                    <span class="s1">&#39;fillOpacity&#39;</span><span class="p">:</span> <span class="mf">0.5</span><span class="p">,</span>
                    <span class="c1"># outline for the overlayed datasets</span>
                    <span class="s1">&#39;weight&#39;</span><span class="p">:</span> <span class="mf">0.5</span><span class="p">,</span>
                    <span class="s1">&#39;opacity&#39;</span><span class="p">:</span> <span class="mf">0.5</span><span class="p">,</span>
                    <span class="s1">&#39;color&#39;</span><span class="p">:</span> <span class="s1">&#39;black&#39;</span>
                    <span class="p">},</span>
                <span class="c1"># Controls behaviour when the user hovers the mouse over the feature</span>
                <span class="n">highlight_function</span><span class="o">=</span><span class="k">lambda</span> <span class="n">feature</span><span class="p">:</span> <span class="p">{</span>
                    <span class="s1">&#39;fillOpacity&#39;</span><span class="p">:</span> <span class="mf">0.7</span><span class="p">,</span>
                    <span class="s1">&#39;opacity&#39;</span><span class="p">:</span> <span class="mf">0.7</span>
                <span class="p">},</span>
                <span class="c1"># Hover tool tip will include all information except the &#39;geometry&#39; column</span>
                <span class="n">tooltip</span><span class="o">=</span><span class="n">folium</span><span class="o">.</span><span class="n">GeoJsonTooltip</span><span class="p">(</span><span class="n">fields</span><span class="o">=</span><span class="n">columns</span><span class="p">[:</span><span class="o">-</span><span class="mi">1</span><span class="p">],</span>
                                             <span class="n">aliases</span><span class="o">=</span><span class="n">labels</span><span class="p">)</span>
                <span class="p">)</span><span class="o">.</span><span class="n">add_to</span><span class="p">(</span><span class="n">featureGroup</span><span class="p">)</span>
              </code></pre></figure>
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        <span class="icon"><i class="fab fa-python"></i></span>
        <span class=>Python</span>
    </div>
     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Create step color map for Urban Heat Index</span>
<span class="n">heat_cmap</span> <span class="o">=</span> <span class="n">cm</span><span class="o">.</span><span class="n">StepColormap</span><span class="p">(</span>
    <span class="n">colors</span><span class="o">=</span><span class="p">[</span><span class="s1">&#39;gray&#39;</span><span class="p">,</span> <span class="s1">&#39;yellow&#39;</span><span class="p">,</span> <span class="s1">&#39;orange&#39;</span><span class="p">,</span> <span class="s1">&#39;orangered&#39;</span><span class="p">],</span>
    <span class="n">vmin</span> <span class="o">=</span> <span class="mi">0</span><span class="p">,</span>
    <span class="n">vmax</span> <span class="o">=</span> <span class="mi">13</span><span class="p">,</span>
    <span class="n">index</span> <span class="o">=</span> <span class="p">[</span><span class="mi">0</span><span class="p">,</span> <span class="mi">3</span><span class="p">,</span> <span class="mi">6</span><span class="p">,</span> <span class="mi">9</span><span class="p">,</span> <span class="mf">12.2</span><span class="p">],</span>
    <span class="n">caption</span> <span class="o">=</span> <span class="s1">&#39;Urban Heat Index&#39;</span><span class="p">)</span>

<span class="c1"># Create step color map for Heat Vulnerability Index</span>
<span class="n">vuln_cmap</span> <span class="o">=</span> <span class="n">cm</span><span class="o">.</span><span class="n">StepColormap</span><span class="p">(</span>
    <span class="n">colors</span><span class="o">=</span><span class="p">[</span><span class="s1">&#39;LightBlue&#39;</span><span class="p">,</span> <span class="s1">&#39;Plum&#39;</span><span class="p">,</span> <span class="s1">&#39;Orchid&#39;</span><span class="p">,</span> <span class="s1">&#39;MediumOrchid&#39;</span><span class="p">,</span> <span class="s1">&#39;DarkOrchid&#39;</span><span class="p">],</span>
    <span class="n">vmin</span> <span class="o">=</span> <span class="mi">0</span><span class="p">,</span>
    <span class="n">vmax</span> <span class="o">=</span> <span class="mi">5</span><span class="p">,</span>
    <span class="n">index</span> <span class="o">=</span><span class="p">[</span><span class="mi">0</span><span class="p">,</span> <span class="mi">1</span><span class="p">,</span> <span class="mi">2</span><span class="p">,</span> <span class="mi">3</span><span class="p">,</span> <span class="mi">4</span><span class="p">,</span> <span class="mi">5</span><span class="p">],</span>
    <span class="n">caption</span> <span class="o">=</span> <span class="s1">&#39;Heat Vulnerability Index&#39;</span><span class="p">)</span>
  </code></pre></figure>
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        <span class="icon"><i class="fab fa-python"></i></span>
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    </div>
     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Create base map</span>
<span class="n">m</span> <span class="o">=</span> <span class="n">folium</span><span class="o">.</span><span class="n">Map</span><span class="p">(</span>
    <span class="n">location</span><span class="o">=</span><span class="p">[</span><span class="o">-</span><span class="mf">37.81368709240999</span><span class="p">,</span> <span class="mf">144.95738102347036</span><span class="p">],</span>
    <span class="n">zoom_start</span><span class="o">=</span><span class="mi">13</span><span class="p">,</span>
    <span class="n">width</span><span class="o">=</span><span class="mi">1000</span><span class="p">,</span>
    <span class="n">height</span><span class="o">=</span><span class="mi">600</span><span class="p">,</span>
    <span class="n">min_zoom</span><span class="o">=</span><span class="mi">10</span><span class="p">,</span>
    <span class="n">tiles</span><span class="o">=</span><span class="kc">None</span><span class="p">)</span>

<span class="c1"># Adding the base &#39;always on&#39; tile map (control on/off disabled to allow UHI/HVI overlay selection with base map still).</span>
<span class="n">folium</span><span class="o">.</span><span class="n">TileLayer</span><span class="p">(</span><span class="s1">&#39;Cartodb Positron&#39;</span><span class="p">,</span> <span class="n">min_zoom</span><span class="o">=</span><span class="mi">10</span><span class="p">,</span> <span class="n">overlay</span><span class="o">=</span><span class="kc">False</span><span class="p">,</span> <span class="n">control</span><span class="o">=</span><span class="kc">False</span><span class="p">)</span><span class="o">.</span><span class="n">add_to</span><span class="p">(</span><span class="n">m</span><span class="p">)</span>

<span class="c1"># Add same as selectable layer to turn off all other tile layers.</span>
<span class="n">folium</span><span class="o">.</span><span class="n">TileLayer</span><span class="p">(</span><span class="s1">&#39;Cartodb Positron&#39;</span><span class="p">,</span> <span class="n">min_zoom</span><span class="o">=</span><span class="mi">10</span><span class="p">,</span> <span class="n">overlay</span><span class="o">=</span><span class="kc">False</span><span class="p">,</span> <span class="n">name</span><span class="o">=</span><span class="s2">&quot;No Overlay&quot;</span><span class="p">,)</span><span class="o">.</span><span class="n">add_to</span><span class="p">(</span><span class="n">m</span><span class="p">)</span>


<span class="n">mapping_overlay</span><span class="p">(</span>
    <span class="n">urbanheat_overlay</span><span class="p">,</span>
    <span class="c1"># Can pass more columns, as long as the first column passed is the value to show in the color mapping</span>
    <span class="p">[</span><span class="s2">&quot;UHI18_M&quot;</span><span class="p">,</span> <span class="s2">&quot;geometry&quot;</span><span class="p">],</span>
    <span class="c1"># Ensure a label for each column to be shown in the hover tool tip, except for &#39;geometry&#39; which wont be listed.</span>
    <span class="p">[</span><span class="s2">&quot;UHI in °C&quot;</span><span class="p">],</span>
    <span class="s2">&quot;Urban heat difference&quot;</span><span class="p">,</span>
    <span class="n">m</span><span class="p">,</span>
    <span class="n">heat_cmap</span><span class="p">,</span>
    <span class="kc">False</span><span class="p">)</span>

<span class="n">mapping_overlay</span><span class="p">(</span>
    <span class="n">HVI_overlay</span><span class="p">,</span>
    <span class="p">[</span><span class="s2">&quot;HVI_INDEX&quot;</span><span class="p">,</span> <span class="s2">&quot;geometry&quot;</span><span class="p">],</span>
    <span class="p">[</span><span class="s2">&quot;HVI&quot;</span><span class="p">],</span>
    <span class="s2">&quot;Heat Vulnerability Index&quot;</span><span class="p">,</span>
    <span class="n">m</span><span class="p">,</span>
    <span class="n">vuln_cmap</span><span class="p">,</span>
    <span class="kc">False</span><span class="p">)</span>

<span class="n">mapping_overlay</span><span class="p">(</span>
    <span class="n">energy_consumption_diff_filtered</span><span class="p">,</span>
    <span class="p">[</span><span class="s2">&quot;difference&quot;</span><span class="p">,</span> <span class="s2">&quot;floor_area&quot;</span><span class="p">,</span> <span class="s2">&quot;geometry&quot;</span><span class="p">],</span>
    <span class="p">[</span><span class="s2">&quot;Difference %&quot;</span><span class="p">,</span> <span class="s2">&quot;Total Floor Area&quot;</span><span class="p">],</span>
    <span class="s2">&quot;Modelled versus business as usual energy consumption&quot;</span><span class="p">,</span>
    <span class="n">m</span><span class="p">,</span>
    <span class="n">cm</span><span class="o">.</span><span class="n">linear</span><span class="o">.</span><span class="n">YlGn_09</span><span class="o">.</span><span class="n">scale</span><span class="p">(</span><span class="o">-</span><span class="mi">100</span><span class="p">,</span> <span class="mi">100</span><span class="p">),</span>
    <span class="kc">True</span><span class="p">)</span>

<span class="c1"># Create feature group to encompass all rooftop data (Enables show/hide all selection. Brings rooftops back above overlays.).</span>
<span class="n">rooftops_fg</span> <span class="o">=</span> <span class="n">folium</span><span class="o">.</span><span class="n">FeatureGroup</span><span class="p">(</span><span class="n">name</span><span class="o">=</span><span class="s1">&#39;Show/Hide Rooftops&#39;</span><span class="p">)</span>
<span class="n">rooftops_fg</span><span class="o">.</span><span class="n">add_to</span><span class="p">(</span><span class="n">m</span><span class="p">)</span>

<span class="n">mapping</span><span class="p">(</span>
    <span class="n">extensive_gdf_best</span><span class="p">,</span>
    <span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">,</span> <span class="s2">&quot;geometry&quot;</span><span class="p">],</span>
    <span class="p">[</span><span class="s2">&quot;Rating&quot;</span><span class="p">],</span>
    <span class="s2">&quot;Extensive Rooftop: Excellent&quot;</span><span class="p">,</span>
    <span class="n">m</span><span class="p">)</span>

<span class="n">mapping</span><span class="p">(</span>
    <span class="n">intensive_gdf_best</span><span class="p">,</span>
    <span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">,</span> <span class="s2">&quot;geometry&quot;</span><span class="p">],</span>
    <span class="p">[</span><span class="s2">&quot;Rating&quot;</span><span class="p">],</span>
    <span class="s2">&quot;Intensive Rooftop: Excellent&quot;</span><span class="p">,</span>
    <span class="n">m</span><span class="p">)</span>

<span class="n">mapping</span><span class="p">(</span>
    <span class="n">solar_gdf_best</span><span class="p">,</span>
    <span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">,</span> <span class="s2">&quot;geometry&quot;</span><span class="p">],</span>
    <span class="p">[</span><span class="s2">&quot;Rating&quot;</span><span class="p">],</span>
    <span class="s2">&quot;Solar Rooftop: Excellent&quot;</span><span class="p">,</span>
    <span class="n">m</span><span class="p">)</span>

<span class="n">mapping</span><span class="p">(</span>
    <span class="n">cool_gdf_best</span><span class="p">,</span>
    <span class="p">[</span><span class="s2">&quot;RATING&quot;</span><span class="p">,</span> <span class="s2">&quot;geometry&quot;</span><span class="p">],</span>
    <span class="p">[</span><span class="s2">&quot;Rating&quot;</span><span class="p">],</span>
    <span class="s2">&quot;Cool Rooftop: Excellent&quot;</span><span class="p">,</span>
    <span class="n">m</span><span class="p">)</span>

<span class="n">folium</span><span class="o">.</span><span class="n">LayerControl</span><span class="p">()</span><span class="o">.</span><span class="n">add_to</span><span class="p">(</span><span class="n">m</span><span class="p">)</span>   <span class="c1"># Add the layer control to switch layers</span>
</code></pre></figure>
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<pre>&lt;folium.map.LayerControl at 0x26f6824ff10&gt;</pre>
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<p>Finally, we output the map. Using the layer control button the overlays can be shown or hidden and the user can choose which of the filtered rooftop datasets to show at any one time.</p>

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        <span class="icon"><i class="fab fa-python"></i></span>
        <span class=>Python</span>
    </div>

     <figure class=" highlight "><pre><code class="language-python" data-lang="python"><span></span><span class="c1"># Displays the map</span>
<span class="n">m</span>
</code></pre></figure>
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&quot;245&quot;: case &quot;874&quot;: case &quot;533&quot;: case &quot;127&quot;: case &quot;359&quot;: case &quot;827&quot;: case &quot;1262&quot;: case &quot;272&quot;: case &quot;845&quot;: case &quot;256&quot;: case &quot;438&quot;: case &quot;12&quot;: case &quot;233&quot;: case &quot;486&quot;: case &quot;841&quot;: case &quot;437&quot;: case &quot;18&quot;: case &quot;543&quot;: case &quot;942&quot;: case &quot;101&quot;: case &quot;304&quot;: case &quot;355&quot;: case &quot;234&quot;: case &quot;316&quot;: case &quot;51&quot;: case &quot;432&quot;: case &quot;744&quot;: case &quot;1268&quot;: case &quot;434&quot;: case &quot;159&quot;: case &quot;343&quot;: case &quot;794&quot;: case &quot;872&quot;: case &quot;1283&quot;: case &quot;413&quot;: case &quot;1362&quot;: case &quot;19&quot;: case &quot;58&quot;: case &quot;1276&quot;: case &quot;282&quot;: case &quot;421&quot;: case &quot;1514&quot;: case &quot;77&quot;: case &quot;229&quot;: case &quot;1410&quot;: case &quot;180&quot;: case &quot;1323&quot;: case &quot;697&quot;: case &quot;288&quot;: case &quot;524&quot;: case &quot;242&quot;: case &quot;829&quot;: case &quot;585&quot;: case &quot;475&quot;: case &quot;342&quot;: case &quot;260&quot;: case &quot;1185&quot;: case &quot;1183&quot;: case &quot;745&quot;: case &quot;1307&quot;: case &quot;859&quot;: case &quot;108&quot;: case &quot;35&quot;: case &quot;384&quot;: case &quot;98&quot;: case &quot;146&quot;: case &quot;104&quot;: case &quot;239&quot;: case &quot;572&quot;: case &quot;225&quot;: case &quot;521&quot;: case &quot;200&quot;: case &quot;323&quot;: case &quot;921&quot;: case &quot;507&quot;: case &quot;552&quot;: case &quot;481&quot;: case &quot;103&quot;: case &quot;925&quot;: case &quot;554&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#ff4500ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;1253&quot;: case &quot;937&quot;: case &quot;1035&quot;: case &quot;900&quot;: case &quot;1261&quot;: case &quot;1217&quot;: case &quot;1454&quot;: case &quot;1388&quot;: case &quot;1215&quot;: case &quot;1455&quot;: case &quot;1187&quot;: case &quot;947&quot;: case &quot;834&quot;: case &quot;1142&quot;: case &quot;1029&quot;: case &quot;1085&quot;: case &quot;1011&quot;: case &quot;1028&quot;: case &quot;698&quot;: case &quot;1317&quot;: case &quot;1124&quot;: case &quot;691&quot;: case &quot;1125&quot;: case &quot;1315&quot;: case &quot;692&quot;: case &quot;1040&quot;: case &quot;889&quot;: case &quot;1220&quot;: case &quot;1308&quot;: case &quot;1140&quot;: case &quot;939&quot;: case &quot;861&quot;: case &quot;892&quot;: case &quot;1152&quot;: case &quot;693&quot;: case &quot;866&quot;: case &quot;1293&quot;: case &quot;1194&quot;: case &quot;1344&quot;: case &quot;1417&quot;: case &quot;1312&quot;: case &quot;897&quot;: case &quot;851&quot;: case &quot;782&quot;: case &quot;1087&quot;: case &quot;1314&quot;: case &quot;1406&quot;: case &quot;1221&quot;: case &quot;696&quot;: case &quot;1279&quot;: case &quot;1219&quot;: case &quot;1378&quot;: case &quot;1198&quot;: case &quot;1005&quot;: case &quot;1415&quot;: case &quot;1372&quot;: case &quot;1155&quot;: case &quot;890&quot;: case &quot;1295&quot;: case &quot;1188&quot;: case &quot;850&quot;: case &quot;1164&quot;: case &quot;1354&quot;: case &quot;1309&quot;: case &quot;1486&quot;: case &quot;1389&quot;: case &quot;1422&quot;: case &quot;241&quot;: case &quot;865&quot;: case &quot;1167&quot;: case &quot;1303&quot;: case &quot;1373&quot;: case &quot;347&quot;: case &quot;1086&quot;: case &quot;992&quot;: case &quot;914&quot;: case &quot;769&quot;: case &quot;826&quot;: case &quot;1227&quot;: case &quot;987&quot;: case &quot;1193&quot;: case &quot;1232&quot;: case &quot;957&quot;: case &quot;1144&quot;: case &quot;1157&quot;: case &quot;1407&quot;: case &quot;846&quot;: case &quot;893&quot;: case &quot;1302&quot;: case &quot;806&quot;: case &quot;1395&quot;: case &quot;895&quot;: case &quot;1369&quot;: case &quot;1022&quot;: case &quot;905&quot;: case &quot;983&quot;: case &quot;1133&quot;: case &quot;1105&quot;: case &quot;1132&quot;: case &quot;1304&quot;: case &quot;1480&quot;: case &quot;836&quot;: case &quot;1128&quot;: case &quot;1032&quot;: case &quot;1104&quot;: case &quot;759&quot;: case &quot;758&quot;: case &quot;1236&quot;: case &quot;1367&quot;: case &quot;1168&quot;: case &quot;1301&quot;: case &quot;1234&quot;: case &quot;1229&quot;: case &quot;1211&quot;: case &quot;1156&quot;: case &quot;1365&quot;: case &quot;985&quot;: case &quot;1165&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#ffff00ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;962&quot;: case &quot;1266&quot;: case &quot;879&quot;: case &quot;811&quot;: case &quot;1033&quot;: case &quot;1107&quot;: case &quot;1237&quot;: case &quot;1106&quot;: case &quot;960&quot;: case &quot;1250&quot;: case &quot;961&quot;: case &quot;1251&quot;: case &quot;1265&quot;: case &quot;959&quot;: case &quot;1252&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#808080ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                default:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#ffa500ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
            }
        }
        function geo_json_8e0bd4b6c99e8b76dd2974ff288e2e00_highlighter(feature) {
            switch(feature.id) {
                default:
                    return {&quot;fillOpacity&quot;: 0.7, &quot;opacity&quot;: 0.7};
            }
        }

        function geo_json_8e0bd4b6c99e8b76dd2974ff288e2e00_onEachFeature(feature, layer) {
            layer.on({
                mouseout: function(e) {
                    if(typeof e.target.setStyle === &quot;function&quot;){
                        geo_json_8e0bd4b6c99e8b76dd2974ff288e2e00.resetStyle(e.target);
                    }
                },
                mouseover: function(e) {
                    if(typeof e.target.setStyle === &quot;function&quot;){
                        const highlightStyle = geo_json_8e0bd4b6c99e8b76dd2974ff288e2e00_highlighter(e.target.feature)
                        e.target.setStyle(highlightStyle);
                    }
                },
            });
        };
        var geo_json_8e0bd4b6c99e8b76dd2974ff288e2e00 = L.geoJson(null, {
                onEachFeature: geo_json_8e0bd4b6c99e8b76dd2974ff288e2e00_onEachFeature,

                style: geo_json_8e0bd4b6c99e8b76dd2974ff288e2e00_styler,
        });

        function geo_json_8e0bd4b6c99e8b76dd2974ff288e2e00_add (data) {
            geo_json_8e0bd4b6c99e8b76dd2974ff288e2e00
                .addData(data)
                .addTo(feature_group_7057202ef62bbb546bb7b4b2405ba07c);
        }
            geo_json_8e0bd4b6c99e8b76dd2974ff288e2e00_add({&quot;features&quot;: [{&quot;geometry&quot;: {&quot;coordinates&quot;: [[[144.945970202, -37.81157732108588], [144.94560443600005, -37.81111437708588], [144.94734683500008, -37.810268095085895], [144.94782349000002, -37.8109564240859], [144.94602170400003, -37.81164155308586], [144.945970202, -37.81157732108588]]], &quot;type&quot;: &quot;Polygon&quot;}, &quot;id&quot;: &quot;816&quot;, &quot;properties&quot;: {&quot;UHI18_M&quot;: 12.01976345, &quot;dataset&quot;: &quot;Urban heat difference&quot;}, &quot;type&quot;: &quot;Feature&quot;}, {&quot;geometry&quot;: {&quot;coordinates&quot;: [[[144.916364906, -37.80746730608592], [144.91661723100003, -37.8071706580859], [144.9166989910001, -37.80698930308592], [144.91699489600012, -37.804796997085944], [144.917030885, -37.80457362808593], [144.9171648040001, -37.80454256708592], [144.91744811700005, -37.80450917408595], [144.91775738100011, -37.80450782308596], [144.9179204630001, 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{&quot;UHI18_M&quot;: 11.63644414, &quot;dataset&quot;: &quot;Urban heat difference&quot;}, &quot;type&quot;: &quot;Feature&quot;}, {&quot;geometry&quot;: {&quot;coordinates&quot;: [[[144.95773313000007, -37.80800428708591], [144.95772305800006, -37.80793041608592], [144.95587995200003, -37.807726935085896], [144.955685699, -37.80772377108593], [144.95598759100005, -37.80587819308592], [144.95711266700005, -37.806001514085914], [144.95825299999998, -37.806141003085955], [144.95798801, -37.80766899308594], [144.95791800300003, -37.80802500708591], [144.95773313000007, -37.80800428708591]]], &quot;type&quot;: &quot;Polygon&quot;}, &quot;id&quot;: &quot;875&quot;, &quot;properties&quot;: {&quot;UHI18_M&quot;: 11.50079845, &quot;dataset&quot;: &quot;Urban heat difference&quot;}, &quot;type&quot;: &quot;Feature&quot;}, {&quot;geometry&quot;: {&quot;coordinates&quot;: [[[144.93336587600004, -37.80911177108588], [144.93346417100008, -37.808850773085894], [144.93346449900002, 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                        e.target.setStyle(highlightStyle);
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                },
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                onEachFeature: geo_json_0db3a48a81ec34c985cd34d39763e971_onEachFeature,

                style: geo_json_0db3a48a81ec34c985cd34d39763e971_styler,
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                .addData(data)
                .addTo(feature_group_529bfcc45875d221c3a8611dc1ddeee1);
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                case &quot;189&quot;: case &quot;190&quot;: case &quot;191&quot;: case &quot;192&quot;: case &quot;193&quot;: case &quot;194&quot;: case &quot;195&quot;: case &quot;196&quot;: case &quot;197&quot;: case &quot;198&quot;: case &quot;199&quot;: case &quot;200&quot;: case &quot;201&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#1c7f41ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;202&quot;: case &quot;203&quot;: case &quot;204&quot;: case &quot;205&quot;: case &quot;206&quot;: case &quot;207&quot;: case &quot;208&quot;: case &quot;209&quot;: case &quot;210&quot;: case &quot;211&quot;: case &quot;212&quot;: case &quot;213&quot;: case &quot;214&quot;: case &quot;215&quot;: case &quot;216&quot;: case &quot;217&quot;: case &quot;218&quot;: case &quot;219&quot;: case &quot;220&quot;: case &quot;221&quot;: case &quot;222&quot;: case &quot;223&quot;: case &quot;224&quot;: case &quot;225&quot;: case &quot;226&quot;: case &quot;227&quot;: case &quot;228&quot;: case &quot;229&quot;: case &quot;230&quot;: case &quot;231&quot;: case &quot;232&quot;: case &quot;233&quot;: case &quot;234&quot;: case &quot;235&quot;: case &quot;236&quot;: case &quot;237&quot;: case &quot;238&quot;: case &quot;239&quot;: case &quot;240&quot;: case &quot;241&quot;: case &quot;242&quot;: case &quot;243&quot;: case &quot;244&quot;: case &quot;245&quot;: case &quot;246&quot;: case &quot;247&quot;: case &quot;248&quot;: case &quot;249&quot;: case &quot;250&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#1f8141ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;251&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#218342ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;252&quot;: case &quot;253&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#258745ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;254&quot;: case &quot;255&quot;: case &quot;256&quot;: case &quot;257&quot;: case &quot;258&quot;: case &quot;259&quot;: case &quot;260&quot;: case &quot;261&quot;: case &quot;262&quot;: case &quot;263&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#288b47ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;264&quot;: case &quot;265&quot;: case &quot;266&quot;: case &quot;267&quot;: case &quot;268&quot;: case &quot;269&quot;: case &quot;270&quot;: case &quot;271&quot;: case &quot;272&quot;: case &quot;273&quot;: case &quot;274&quot;: case &quot;275&quot;: case &quot;276&quot;: case &quot;277&quot;: case &quot;278&quot;: case &quot;279&quot;: case &quot;280&quot;: case &quot;281&quot;: case &quot;282&quot;: case &quot;283&quot;: case &quot;284&quot;: case &quot;285&quot;: case &quot;286&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#2a8d49ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;287&quot;: case &quot;288&quot;: case &quot;289&quot;: case &quot;290&quot;: case &quot;291&quot;: case &quot;292&quot;: case &quot;293&quot;: case &quot;294&quot;: case &quot;295&quot;: case &quot;296&quot;: case &quot;297&quot;: case &quot;298&quot;: case &quot;299&quot;: case &quot;300&quot;: case &quot;301&quot;: case &quot;302&quot;: case &quot;303&quot;: case &quot;304&quot;: case &quot;305&quot;: case &quot;306&quot;: case &quot;307&quot;: case &quot;308&quot;: case &quot;309&quot;: case &quot;310&quot;: case &quot;311&quot;: case &quot;312&quot;: case &quot;313&quot;: case &quot;314&quot;: case &quot;315&quot;: case &quot;316&quot;: case &quot;317&quot;: case &quot;318&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#2b8f4aff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;319&quot;: case &quot;320&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#2e924cff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;321&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#349a51ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;322&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#359c53ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;323&quot;: case &quot;324&quot;: case &quot;325&quot;: case &quot;326&quot;: case &quot;327&quot;: case &quot;328&quot;: case &quot;329&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#45ad5fff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;330&quot;: case &quot;331&quot;: case &quot;332&quot;: case &quot;333&quot;: case &quot;334&quot;: case &quot;335&quot;: case &quot;336&quot;: case &quot;337&quot;: case &quot;338&quot;: case &quot;339&quot;: case &quot;340&quot;: case &quot;341&quot;: case &quot;342&quot;: case &quot;343&quot;: case &quot;344&quot;: case &quot;345&quot;: case &quot;346&quot;: case &quot;347&quot;: case &quot;348&quot;: case &quot;349&quot;: case &quot;350&quot;: case &quot;351&quot;: case &quot;352&quot;: case &quot;353&quot;: case &quot;354&quot;: case &quot;355&quot;: case &quot;356&quot;: case &quot;357&quot;: case &quot;358&quot;: case &quot;359&quot;: case &quot;360&quot;: case &quot;361&quot;: case &quot;362&quot;: case &quot;363&quot;: case &quot;364&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#4cb162ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;365&quot;: case &quot;366&quot;: case &quot;367&quot;: case &quot;368&quot;: case &quot;369&quot;: case &quot;370&quot;: case &quot;371&quot;: case &quot;372&quot;: case &quot;373&quot;: case &quot;374&quot;: case &quot;375&quot;: case &quot;376&quot;: case &quot;377&quot;: case &quot;378&quot;: case &quot;379&quot;: case &quot;380&quot;: case &quot;381&quot;: case &quot;382&quot;: case &quot;383&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#4cb163ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;384&quot;: case &quot;385&quot;: case &quot;386&quot;: case &quot;387&quot;: case &quot;388&quot;: case &quot;389&quot;: case &quot;390&quot;: case &quot;391&quot;: case &quot;392&quot;: case &quot;393&quot;: case &quot;394&quot;: case &quot;395&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#51b365ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;396&quot;: case &quot;397&quot;: case &quot;398&quot;: case &quot;399&quot;: case &quot;400&quot;: case &quot;401&quot;: case &quot;402&quot;: case &quot;403&quot;: case &quot;404&quot;: case &quot;405&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#5ab86aff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;406&quot;: case &quot;407&quot;: case &quot;408&quot;: case &quot;409&quot;: case &quot;410&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#60bb6dff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;411&quot;: case &quot;412&quot;: case &quot;413&quot;: case &quot;414&quot;: case &quot;415&quot;: case &quot;416&quot;: case &quot;417&quot;: case &quot;418&quot;: case &quot;419&quot;: case &quot;420&quot;: case &quot;421&quot;: case &quot;422&quot;: case &quot;423&quot;: case &quot;424&quot;: case &quot;425&quot;: case &quot;426&quot;: case &quot;427&quot;: case &quot;428&quot;: case &quot;429&quot;: case &quot;430&quot;: case &quot;431&quot;: case &quot;432&quot;: case &quot;433&quot;: case &quot;434&quot;: case &quot;435&quot;: case &quot;436&quot;: case &quot;437&quot;: case &quot;438&quot;: case &quot;439&quot;: case &quot;440&quot;: case &quot;441&quot;: case &quot;442&quot;: case &quot;443&quot;: case &quot;444&quot;: case &quot;445&quot;: case &quot;446&quot;: case &quot;447&quot;: case &quot;448&quot;: case &quot;449&quot;: case &quot;450&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#65bd6fff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;451&quot;: case &quot;452&quot;: case &quot;453&quot;: case &quot;454&quot;: case &quot;455&quot;: case &quot;456&quot;: case &quot;457&quot;: case &quot;458&quot;: case &quot;459&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#68be71ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;460&quot;: case &quot;461&quot;: case &quot;462&quot;: case &quot;463&quot;: case &quot;464&quot;: case &quot;465&quot;: case &quot;466&quot;: case &quot;467&quot;: case &quot;468&quot;: case &quot;469&quot;: case &quot;470&quot;: case &quot;471&quot;: case &quot;472&quot;: case &quot;473&quot;: case &quot;474&quot;: case &quot;475&quot;: case &quot;476&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#69bf71ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;477&quot;: case &quot;478&quot;: case &quot;479&quot;: case &quot;480&quot;: case &quot;481&quot;: case &quot;482&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#6bc072ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;483&quot;: case &quot;484&quot;: case &quot;485&quot;: case &quot;486&quot;: case &quot;487&quot;: case &quot;488&quot;: case &quot;489&quot;: case &quot;490&quot;: case &quot;491&quot;: case &quot;492&quot;: case &quot;493&quot;: case &quot;494&quot;: case &quot;495&quot;: case &quot;496&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#6cc073ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;497&quot;: case &quot;498&quot;: case &quot;499&quot;: case &quot;500&quot;: case &quot;501&quot;: case &quot;502&quot;: case &quot;503&quot;: case &quot;504&quot;: case &quot;505&quot;: case &quot;506&quot;: case &quot;507&quot;: case &quot;508&quot;: case &quot;509&quot;: case &quot;510&quot;: case &quot;511&quot;: case &quot;512&quot;: case &quot;513&quot;: case &quot;514&quot;: case &quot;515&quot;: case &quot;516&quot;: case &quot;517&quot;: case &quot;518&quot;: case &quot;519&quot;: case &quot;520&quot;: case &quot;521&quot;: case &quot;522&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#6dc173ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;523&quot;: case &quot;524&quot;: case &quot;525&quot;: case &quot;526&quot;: case &quot;527&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#6ec274ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;528&quot;: case &quot;529&quot;: case &quot;530&quot;: case &quot;531&quot;: case &quot;532&quot;: case &quot;533&quot;: case &quot;534&quot;: case &quot;535&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#71c375ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;536&quot;: case &quot;537&quot;: case &quot;538&quot;: case &quot;539&quot;: case &quot;540&quot;: case &quot;541&quot;: case &quot;542&quot;: case &quot;543&quot;: case &quot;544&quot;: case &quot;545&quot;: case &quot;546&quot;: case &quot;547&quot;: case &quot;548&quot;: case &quot;549&quot;: case &quot;550&quot;: case &quot;551&quot;: case &quot;552&quot;: case &quot;553&quot;: case &quot;554&quot;: case &quot;555&quot;: case &quot;556&quot;: case &quot;557&quot;: case &quot;558&quot;: case &quot;559&quot;: case &quot;560&quot;: case &quot;561&quot;: case &quot;562&quot;: case &quot;563&quot;: case &quot;564&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#71c376ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;565&quot;: case &quot;566&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#72c376ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;567&quot;: case &quot;568&quot;: case &quot;569&quot;: case &quot;570&quot;: case &quot;571&quot;: case &quot;572&quot;: case &quot;573&quot;: case &quot;574&quot;: case &quot;575&quot;: case &quot;576&quot;: case &quot;577&quot;: case &quot;578&quot;: case &quot;579&quot;: case &quot;580&quot;: case &quot;581&quot;: case &quot;582&quot;: case &quot;583&quot;: case &quot;584&quot;: case &quot;585&quot;: case &quot;586&quot;: case &quot;587&quot;: case &quot;588&quot;: case &quot;589&quot;: case &quot;590&quot;: case &quot;591&quot;: case &quot;592&quot;: case &quot;593&quot;: case &quot;594&quot;: case &quot;595&quot;: case &quot;596&quot;: case &quot;597&quot;: case &quot;598&quot;: case &quot;599&quot;: case &quot;600&quot;: case &quot;601&quot;: case &quot;602&quot;: case &quot;603&quot;: case &quot;604&quot;: case &quot;605&quot;: case &quot;606&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#77c678ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;607&quot;: case &quot;608&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#78c679ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;609&quot;: case &quot;610&quot;: case &quot;611&quot;: case &quot;612&quot;: case &quot;613&quot;: case &quot;614&quot;: case &quot;615&quot;: case &quot;616&quot;: case &quot;617&quot;: case &quot;618&quot;: case &quot;619&quot;: case &quot;620&quot;: case &quot;621&quot;: case &quot;622&quot;: case &quot;623&quot;: case &quot;624&quot;: case &quot;625&quot;: case &quot;626&quot;: case &quot;627&quot;: case &quot;628&quot;: case &quot;629&quot;: case &quot;630&quot;: case &quot;631&quot;: case &quot;632&quot;: case &quot;633&quot;: case &quot;634&quot;: case &quot;635&quot;: case &quot;636&quot;: case &quot;637&quot;: case &quot;638&quot;: case &quot;639&quot;: case &quot;640&quot;: case &quot;641&quot;: case &quot;642&quot;: case &quot;643&quot;: case &quot;644&quot;: case &quot;645&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#7bc87aff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;646&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#7dc87bff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;647&quot;: case &quot;648&quot;: case &quot;649&quot;: case &quot;650&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#7ec97bff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;651&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#80ca7cff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;652&quot;: case &quot;653&quot;: case &quot;654&quot;: case &quot;655&quot;: case &quot;656&quot;: case &quot;657&quot;: case &quot;658&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#82cb7dff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;659&quot;: case &quot;660&quot;: case &quot;661&quot;: case &quot;662&quot;: case &quot;663&quot;: case &quot;664&quot;: case &quot;665&quot;: case &quot;666&quot;: case &quot;667&quot;: case &quot;668&quot;: case &quot;669&quot;: case &quot;670&quot;: case &quot;671&quot;: case &quot;672&quot;: case &quot;673&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#87cd7fff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;674&quot;: case &quot;675&quot;: case &quot;676&quot;: case &quot;677&quot;: case &quot;678&quot;: case &quot;679&quot;: case &quot;680&quot;: case &quot;681&quot;: case &quot;682&quot;: case &quot;683&quot;: case &quot;684&quot;: case &quot;685&quot;: case &quot;686&quot;: case &quot;687&quot;: case &quot;688&quot;: case &quot;689&quot;: case &quot;690&quot;: case &quot;691&quot;: case &quot;692&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#89ce80ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;693&quot;: case &quot;694&quot;: case &quot;695&quot;: case &quot;696&quot;: case &quot;697&quot;: case &quot;698&quot;: case &quot;699&quot;: case &quot;700&quot;: case &quot;701&quot;: case &quot;702&quot;: case &quot;703&quot;: case &quot;704&quot;: case &quot;705&quot;: case &quot;706&quot;: case &quot;707&quot;: case &quot;708&quot;: case &quot;709&quot;: case &quot;710&quot;: case &quot;711&quot;: case &quot;712&quot;: case &quot;713&quot;: case &quot;714&quot;: case &quot;715&quot;: case &quot;716&quot;: case &quot;717&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#8ace80ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;718&quot;: case &quot;719&quot;: case &quot;720&quot;: case &quot;721&quot;: case &quot;722&quot;: case &quot;723&quot;: case &quot;724&quot;: case &quot;725&quot;: case &quot;726&quot;: case &quot;727&quot;: case &quot;728&quot;: case &quot;729&quot;: case &quot;730&quot;: case &quot;731&quot;: case &quot;732&quot;: case &quot;733&quot;: case &quot;734&quot;: case &quot;735&quot;: case &quot;736&quot;: case &quot;737&quot;: case &quot;738&quot;: case &quot;739&quot;: case &quot;740&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#8bcf81ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;741&quot;: case &quot;742&quot;: case &quot;743&quot;: case &quot;744&quot;: case &quot;745&quot;: case &quot;746&quot;: case &quot;747&quot;: case &quot;748&quot;: case &quot;749&quot;: case &quot;750&quot;: case &quot;751&quot;: case &quot;752&quot;: case &quot;753&quot;: case &quot;754&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#8ccf81ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;755&quot;: case &quot;756&quot;: case &quot;757&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#8dd081ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;758&quot;: case &quot;759&quot;: case &quot;760&quot;: case &quot;761&quot;: case &quot;762&quot;: case &quot;763&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#8fd082ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;764&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#90d182ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;765&quot;: case &quot;766&quot;: case &quot;767&quot;: case &quot;768&quot;: case &quot;769&quot;: case &quot;770&quot;: case &quot;771&quot;: case &quot;772&quot;: case &quot;773&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#91d183ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;774&quot;: case &quot;775&quot;: case &quot;776&quot;: case &quot;777&quot;: case &quot;778&quot;: case &quot;779&quot;: case &quot;780&quot;: case &quot;781&quot;: case &quot;782&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#92d283ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;783&quot;: case &quot;784&quot;: case &quot;785&quot;: case &quot;786&quot;: case &quot;787&quot;: case &quot;788&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#93d284ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;789&quot;: case &quot;790&quot;: case &quot;791&quot;: case &quot;792&quot;: case &quot;793&quot;: case &quot;794&quot;: case &quot;795&quot;: case &quot;796&quot;: case &quot;797&quot;: case &quot;798&quot;: case &quot;799&quot;: case &quot;800&quot;: case &quot;801&quot;: case &quot;802&quot;: case &quot;803&quot;: case &quot;804&quot;: case &quot;805&quot;: case &quot;806&quot;: case &quot;807&quot;: case &quot;808&quot;: case &quot;809&quot;: case &quot;810&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#95d384ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;811&quot;: case &quot;812&quot;: case &quot;813&quot;: case &quot;814&quot;: case &quot;815&quot;: case &quot;816&quot;: case &quot;817&quot;: case &quot;818&quot;: case &quot;819&quot;: case &quot;820&quot;: case &quot;821&quot;: case &quot;822&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#96d385ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;823&quot;: case &quot;824&quot;: case &quot;825&quot;: case &quot;826&quot;: case &quot;827&quot;: case &quot;828&quot;: case &quot;829&quot;: case &quot;830&quot;: case &quot;831&quot;: case &quot;832&quot;: case &quot;833&quot;: case &quot;834&quot;: case &quot;835&quot;: case &quot;836&quot;: case &quot;837&quot;: case &quot;838&quot;: case &quot;839&quot;: case &quot;840&quot;: case &quot;841&quot;: case &quot;842&quot;: case &quot;843&quot;: case &quot;844&quot;: case &quot;845&quot;: case &quot;846&quot;: case &quot;847&quot;: case &quot;848&quot;: case &quot;849&quot;: case &quot;850&quot;: case &quot;851&quot;: case &quot;852&quot;: case &quot;853&quot;: case &quot;854&quot;: case &quot;855&quot;: case &quot;856&quot;: case &quot;857&quot;: case &quot;858&quot;: case &quot;859&quot;: case &quot;860&quot;: case &quot;861&quot;: case &quot;862&quot;: case &quot;863&quot;: case &quot;864&quot;: case &quot;865&quot;: case &quot;866&quot;: case &quot;867&quot;: case &quot;868&quot;: case &quot;869&quot;: case &quot;870&quot;: case &quot;871&quot;: case &quot;872&quot;: case &quot;873&quot;: case &quot;874&quot;: case &quot;875&quot;: case &quot;876&quot;: case &quot;877&quot;: case &quot;878&quot;: case &quot;879&quot;: case &quot;880&quot;: case &quot;881&quot;: case &quot;882&quot;: case &quot;883&quot;: case &quot;884&quot;: case &quot;885&quot;: case &quot;886&quot;: case &quot;887&quot;: case &quot;888&quot;: case &quot;889&quot;: case &quot;890&quot;: case &quot;891&quot;: case &quot;892&quot;: case &quot;893&quot;: case &quot;894&quot;: case &quot;895&quot;: case &quot;896&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#97d485ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;897&quot;: case &quot;898&quot;: case &quot;899&quot;: case &quot;900&quot;: case &quot;901&quot;: case &quot;902&quot;: case &quot;903&quot;: case &quot;904&quot;: case &quot;905&quot;: case &quot;906&quot;: case &quot;907&quot;: case &quot;908&quot;: case &quot;909&quot;: case &quot;910&quot;: case &quot;911&quot;: case &quot;912&quot;: case &quot;913&quot;: case &quot;914&quot;: case &quot;915&quot;: case &quot;916&quot;: case &quot;917&quot;: case &quot;918&quot;: case &quot;919&quot;: case &quot;920&quot;: case &quot;921&quot;: case &quot;922&quot;: case &quot;923&quot;: case &quot;924&quot;: case &quot;925&quot;: case &quot;926&quot;: case &quot;927&quot;: case &quot;928&quot;: case &quot;929&quot;: case &quot;930&quot;: case &quot;931&quot;: case &quot;932&quot;: case &quot;933&quot;: case &quot;934&quot;: case &quot;935&quot;: case &quot;936&quot;: case &quot;937&quot;: case &quot;938&quot;: case &quot;939&quot;: case &quot;940&quot;: case &quot;941&quot;: case &quot;942&quot;: case &quot;943&quot;: case &quot;944&quot;: case &quot;945&quot;: case &quot;946&quot;: case &quot;947&quot;: case &quot;948&quot;: case &quot;949&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#9ad586ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;950&quot;: case &quot;951&quot;: case &quot;952&quot;: case &quot;953&quot;: case &quot;954&quot;: case &quot;955&quot;: case &quot;956&quot;: case &quot;957&quot;: case &quot;958&quot;: case &quot;959&quot;: case &quot;960&quot;: case &quot;961&quot;: case &quot;962&quot;: case &quot;963&quot;: case &quot;964&quot;: case &quot;965&quot;: case &quot;966&quot;: case &quot;967&quot;: case &quot;968&quot;: case &quot;969&quot;: case &quot;970&quot;: case &quot;971&quot;: case &quot;972&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#9ad587ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;973&quot;: case &quot;974&quot;: case &quot;975&quot;: case &quot;976&quot;: case &quot;977&quot;: case &quot;978&quot;: case &quot;979&quot;: case &quot;980&quot;: case &quot;981&quot;: case &quot;982&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#9bd687ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;983&quot;: case &quot;984&quot;: case &quot;985&quot;: case &quot;986&quot;: case &quot;987&quot;: case &quot;988&quot;: case &quot;989&quot;: case &quot;990&quot;: case &quot;991&quot;: case &quot;992&quot;: case &quot;993&quot;: case &quot;994&quot;: case &quot;995&quot;: case &quot;996&quot;: case &quot;997&quot;: case &quot;998&quot;: case &quot;999&quot;: case &quot;1000&quot;: case &quot;1001&quot;: case &quot;1002&quot;: case &quot;1003&quot;: case &quot;1004&quot;: case &quot;1005&quot;: case &quot;1006&quot;: case &quot;1007&quot;: case &quot;1008&quot;: case &quot;1009&quot;: case &quot;1010&quot;: case &quot;1011&quot;: case &quot;1012&quot;: case &quot;1013&quot;: case &quot;1014&quot;: case &quot;1015&quot;: case &quot;1016&quot;: case &quot;1017&quot;: case &quot;1018&quot;: case &quot;1019&quot;: case &quot;1020&quot;: case &quot;1021&quot;: case &quot;1022&quot;: case &quot;1023&quot;: case &quot;1024&quot;: case &quot;1025&quot;: case &quot;1026&quot;: case &quot;1027&quot;: case &quot;1028&quot;: case &quot;1029&quot;: case &quot;1030&quot;: case &quot;1031&quot;: case &quot;1032&quot;: case &quot;1033&quot;: case &quot;1034&quot;: case &quot;1035&quot;: case &quot;1036&quot;: case &quot;1037&quot;: case &quot;1038&quot;: case &quot;1039&quot;: case &quot;1040&quot;: case &quot;1041&quot;: case &quot;1042&quot;: case &quot;1043&quot;: case &quot;1044&quot;: case &quot;1045&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#9dd688ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;1046&quot;: case &quot;1047&quot;: case &quot;1048&quot;: case &quot;1049&quot;: case &quot;1050&quot;: case &quot;1051&quot;: case &quot;1052&quot;: case &quot;1053&quot;: case &quot;1054&quot;: case &quot;1055&quot;: case &quot;1056&quot;: case &quot;1057&quot;: case &quot;1058&quot;: case &quot;1059&quot;: case &quot;1060&quot;: case &quot;1061&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#9ed788ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;1062&quot;: case &quot;1063&quot;: case &quot;1064&quot;: case &quot;1065&quot;: case &quot;1066&quot;: case &quot;1067&quot;: case &quot;1068&quot;: case &quot;1069&quot;: case &quot;1070&quot;: case &quot;1071&quot;: case &quot;1072&quot;: case &quot;1073&quot;: case &quot;1074&quot;: case &quot;1075&quot;: case &quot;1076&quot;: case &quot;1077&quot;: case &quot;1078&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#9fd788ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;1079&quot;: case &quot;1080&quot;: case &quot;1081&quot;: case &quot;1082&quot;: case &quot;1083&quot;: case &quot;1084&quot;: case &quot;1085&quot;: case &quot;1086&quot;: case &quot;1087&quot;: case &quot;1088&quot;: case &quot;1089&quot;: case &quot;1090&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#a0d889ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;1091&quot;: case &quot;1092&quot;: case &quot;1093&quot;: case &quot;1094&quot;: case &quot;1095&quot;: case &quot;1096&quot;: case &quot;1097&quot;: case &quot;1098&quot;: case &quot;1099&quot;: case &quot;1100&quot;: case &quot;1101&quot;: case &quot;1102&quot;: case &quot;1103&quot;: case &quot;1104&quot;: case &quot;1105&quot;: case &quot;1106&quot;: case &quot;1107&quot;: case &quot;1108&quot;: case &quot;1109&quot;: case &quot;1110&quot;: case &quot;1111&quot;: case &quot;1112&quot;: case &quot;1113&quot;: case &quot;1114&quot;: case &quot;1115&quot;: case &quot;1116&quot;: case &quot;1117&quot;: case &quot;1118&quot;: case &quot;1119&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#a1d889ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;1120&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#a2d889ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;1121&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#a2d88aff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;1122&quot;: case &quot;1123&quot;: case &quot;1124&quot;: case &quot;1125&quot;: case &quot;1126&quot;: case &quot;1127&quot;: case &quot;1128&quot;: case &quot;1129&quot;: case &quot;1130&quot;: case &quot;1131&quot;: case &quot;1132&quot;: case &quot;1133&quot;: case &quot;1134&quot;: case &quot;1135&quot;: case &quot;1136&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#a3d98aff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;1137&quot;: case &quot;1138&quot;: case &quot;1139&quot;: case &quot;1140&quot;: case &quot;1141&quot;: case &quot;1142&quot;: case &quot;1143&quot;: case &quot;1144&quot;: case &quot;1145&quot;: case &quot;1146&quot;: case &quot;1147&quot;: case &quot;1148&quot;: case &quot;1149&quot;: case &quot;1150&quot;: case &quot;1151&quot;: case &quot;1152&quot;: case &quot;1153&quot;: case &quot;1154&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#a4d98aff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;1155&quot;: case &quot;1156&quot;: case &quot;1157&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#a4d98bff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;1158&quot;: case &quot;1159&quot;: case &quot;1160&quot;: case &quot;1161&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#a5da8bff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;1162&quot;: case &quot;1163&quot;: case &quot;1164&quot;: case &quot;1165&quot;: case &quot;1166&quot;: case &quot;1167&quot;: case &quot;1168&quot;: case &quot;1169&quot;: case &quot;1170&quot;: case &quot;1171&quot;: case &quot;1172&quot;: case &quot;1173&quot;: case &quot;1174&quot;: case &quot;1175&quot;: case &quot;1176&quot;: case &quot;1177&quot;: case &quot;1178&quot;: case &quot;1179&quot;: case &quot;1180&quot;: case &quot;1181&quot;: case &quot;1182&quot;: case &quot;1183&quot;: case &quot;1184&quot;: case &quot;1185&quot;: case &quot;1186&quot;: case &quot;1187&quot;: case &quot;1188&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#a6da8bff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                case &quot;1189&quot;: case &quot;1190&quot;: case &quot;1191&quot;: case &quot;1192&quot;: case &quot;1193&quot;: case &quot;1194&quot;: case &quot;1195&quot;: case &quot;1196&quot;: case &quot;1197&quot;: case &quot;1198&quot;: case &quot;1199&quot;:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#a7da8bff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
                default:
                    return {&quot;color&quot;: &quot;black&quot;, &quot;fillColor&quot;: &quot;#006636ff&quot;, &quot;fillOpacity&quot;: 0.5, &quot;opacity&quot;: 0.5, &quot;weight&quot;: 0.5};
            }
        }
        function geo_json_4bb0868cb28a09aba04d66c8e970c870_highlighter(feature) {
            switch(feature.id) {
                default:
                    return {&quot;fillOpacity&quot;: 0.7, &quot;opacity&quot;: 0.7};
            }
        }

        function geo_json_4bb0868cb28a09aba04d66c8e970c870_onEachFeature(feature, layer) {
            layer.on({
                mouseout: function(e) {
                    if(typeof e.target.setStyle === &quot;function&quot;){
                        geo_json_4bb0868cb28a09aba04d66c8e970c870.resetStyle(e.target);
                    }
                },
                mouseover: function(e) {
                    if(typeof e.target.setStyle === &quot;function&quot;){
                        const highlightStyle = geo_json_4bb0868cb28a09aba04d66c8e970c870_highlighter(e.target.feature)
                        e.target.setStyle(highlightStyle);
                    }
                },
            });
        };
        var geo_json_4bb0868cb28a09aba04d66c8e970c870 = L.geoJson(null, {
                onEachFeature: geo_json_4bb0868cb28a09aba04d66c8e970c870_onEachFeature,

                style: geo_json_4bb0868cb28a09aba04d66c8e970c870_styler,
        });

        function geo_json_4bb0868cb28a09aba04d66c8e970c870_add (data) {
            geo_json_4bb0868cb28a09aba04d66c8e970c870
                .addData(data)
                .addTo(feature_group_d0e3eee6b28c1372bd5050b3c7f82dc9);
        }
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<h3 id="References">References<a class="anchor-link" href="#References">&#182;</a></h4><p><fn id="fn-1">[1] GHD (2015) <em>Rooftop Adaptation Study: Green Roofs, Cool Roofs and Solar Panels Final Report</em>, City of Melbourne, Melbourne.</fn></p>
<p><fn id="fn-2">[2] Jones, R (2018) <em>Valuing Green Guide. Green Roofs, Walls And Façades Project Report</em>, City of Melbourne, Melbourne, Australia.</fn></p>
<p><fn id="fn-3">[3]: Howard L (1818) <em>The Climate of London: Deduced from Metereological Observations, Made at Different Places in the Neighbourhood of the Metropolis</em>, Howard W. Philllips, London, UK.</fn></p>
<p><fn id="fn-4">[4] Yenneti K, Ding L, Prasad D, Ulpiani G, Paolini R, Haddad S and Santamouris M (2020) 'Urban Overheating and Cooling Potential in Australia: An Evidence-Based Review'. <em>Climate</em>, 8(11):126. <a href="https://doi.org/10.3390/cli8110126">https://doi.org/10.3390/cli8110126</a></fn></p>
<p><fn id="fn-5">[5] Price A, Jones EC and Jefferson F (2015) 'Vertical Greenery Systems as a Strategy in Urban Heat Island Mitigation'. <em>Water Air Soil Pollut</em> 226, 247. <a href="https://doi.org/10.1007/s11270-015-2464-9">https://doi.org/10.1007/s11270-015-2464-9</a></fn></p>
<p><fn id="fn-6">[6] Chen D, Wang X, Thatcher M, Barnett G, Kachenko A and Prince R (2014) 'Urban vegetation for reducing heat related mortality', <em>Environmental Pollution</em> 192:275-284.</fn></p>
<p><fn id="fn-7">[7] Williams N, Rayner J, Lee K, Fletcher T, Chen D, Szota C and Farrell C (2016) 'Developing Australian green roofs: Overview of a 5-year research program'. <em>Acta Horticulturae</em>. 1108:345-352. 10.17660/ActaHortic.2016.1108.46.</fn></p>
<p><fn id="fn-8">[8]: Hayes AT, Jandaghian Z, Lacasse MA, Gaur A, Lu H, Laouadi A, Ge H and Wang L (2022) 'Nature-based solutions (NBSs) to mitigate urban heat island (UHI) effects in Canadian cities', <em>Buildings</em> 12(925). <a href="https://doi.org/10.3390/buildings12070925">https://doi.org/10.3390/buildings12070925</a></fn></p>
<p><fn id="fn-9">[9] Guattari C, Evangelisti L, Asdrubali F and De Lieto Vollaro R (2020) 'Experimental evaluation and numerical simulation of the thermal performance of a green roof', <em>Applied Sciences</em> 10(1767), <a href="https://doi.org/10.3390/app10051767">https://doi.org/10.3390/app10051767</a></fn></p>
<p><fn id="fn-10">[10] Fu J, Dupre K, Tavares S, King, D and Banhalmi-Zakar Z (2022) 'Optimized greenery configuration to mitigate urban heat: A decade systematic review', <em>Frontiers of Architectural Research</em> 11:466-491.</fn></p>
<p><fn id="fn-11">[11] Jusić S, Hadžić E and Milišić H (2019) 'Stormwater Management by Green Roof', <em>Acta Scientific: Agriculture</em>, 3(7):57-62, DOI: 10.31080/ASAG.2019.03.0516</fn></p>
<p><fn id="fn-12">[12] Zhang Z, Szota C, Fletcher TD, Williams NSG and Farrell C (2019) 'Green roof storage capacity can be more imporatnt than evapotranspiration for retention performance', <em>Journal of Environmental Management</em>, 232:404-412, DOI: 10.1016/j.jenvman.2018.11.070</fn></p>
<p><fn id="fn-13">[13] Shafique M, Kim R and Kyung-Ho K (2018) 'Green Roof for Stormwater Management in a Highly Urbanized Area: The Case of Seoul, Korea', <em>Sustainability</em>, 10(3):584, DOI: 10.3390/su10030584</fn></p>

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